Climate Change and Variability edited by Suzanne W. Simard and Mary E. Austin
SCIYO
Climate Change and Variability
Edited by Suzanne W. Simard and Mary E. Austin Published by Sciyo Janeza Trdine 9, 51000 Rijeka, Croatia Copyright © 2010 Sciyo All chapters are Open Access articles distributed under the Creative Commons Non Commercial Share Alike Attribution 3.0 license, which permits to copy, distribute, transmit, and adapt the work in any medium, so long as the original work is properly cited. After this work has been published by Sciyo, authors have the right to republish it, in whole or part, in any publication of which they are the author, and to make other personal use of the work. Any republication, referencing or personal use of the work must explicitly identify the original source. Statements and opinions expressed in the chapters are these of the individual contributors and not necessarily those of the editors or publisher. No responsibility is accepted for the accuracy of information contained in the published articles. The publisher assumes no responsibility for any damage or injury to persons or property arising out of the use of any materials, instructions, methods or ideas contained in the book. Publishing Process Manager Jelena Marusic Technical Editor Sonja Mujacic Cover Designer Martina Sirotic Image Copyright kkaplin, 2010. Used under license from Shutterstock.com First published September 2010 Printed in India A free online edition of this book is available at www.sciyo.com Additional hard copies can be obtained from [emailprotected]
Climate Change and Variability, Edited by Suzanne W. Simard and Mary E. Austin p. cm. ISBN 978-953-307-144-2
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Contents Preface IX Chapter 1 A regional approach to the Medieval Warm Period and the Little Ice Age 1 Fredrik Charpentier Ljungqvist Chapter 2 Multi-months cycles observed in climatic data 27 Samuel Nicolay, Georges Mabille, Xavier Fettweis and M. Erpicum Chapter 3 Summer-Time Rainfall Variability in the Tropical Atlantic 45 Guojun Gu Chapter 4 Tropical cyclones, oceanic circulation and climate 65 Lingling Liu Chapter 5 Possible impacts of global warming on typhoon activity in the vicinity of Taiwan 79 Chia Chou, Jien-Yi Tu and Pao-Shin Chu Chapter 6 Influence of climate variability on reactive nitrogen deposition in temperate and Arctic climate 97 Lars R. Hole Chapter 7 Climate change: impacts on fisheries and aquaculture 119 Bimal P Mohanty, Sasmita Mohanty, Jyanendra K Sahoo and Anil P Sharma Chapter 8 Community ecological effects of climate change 139 Csaba Sipkay, Ágota Drégelyi-Kiss, Levente Horváth, Ágnes Garamvölgyi, Keve Tihamér Kiss and Levente Hufnagel Chapter 9 Pelagic ecosystem response to climate variability in the Pacific Ocean off Baja California 163 Gilberto Gaxiola-Castro, Bertha E. Lavaniegos, Antonio Martínez, Rubén Castro, T. Leticia Espinosa-Carreón Chapter 10 Climate change and resilience value of mussel farming for the baltic sea 183 Ing-Marie Gren
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Chapter 11 Temperate forests and climate change in mexico: from modelling to adaptation strategies 195 Gómez-Mendoza, Leticia and Galicia, Leopoldo Chapter 12 The influence of climate change on tree species distribution in west part of south-east europe 211 J. Vukelić, S. Vojniković, D. Ugarković, D. Bakšić and S. Mikac Chapter 13 Climate change impact on vegetation: lessons from an exceptionally hot and dry decade in south-eastern France 225 Vennetier Michel and Ripert Christian Chapter 14 Climate change, forest fires and air quality in Portugal in the 21st century 243 Anabela Carvalho Chapter 15 The role of mycorrhizas in forest soil stability with climate change 275 Simard, Suzanne W. and Austin, Mary E. Chapter 16 Impact of temperature increase and precipitation alteration at climate change on forest productivity and soil carbon in boreal forest ecosystems in Canada and Russia: simulation approach with the EFIMOD model 303 Oleg Chertov, Jagtar S. Bhatti and Alexander Komarov Chapter 17 Simulating peatland methane dynamics coupled to a mechanistic model of biogeochemistry, hydrology, and energy: Implications to climate change 327 Takeshi Ise, Allison L. Dunn, Steven C. Wofsy and Paul R. Moorcroft Chapter 18 Towards a New Agriculture for the Climate Change Era in West Asia, Iran 337 Farzin Shahbazi and Diego de la Rosa Chapter 19 Simulated potato crop yield as an indicator of climate variability and changes in Estonia 365 Triin Saue and Jüri Kadaja Chapter 20 Determining the relationship between climate variations and wine quality: the WEBSOM approach 389 Subana Shanmuganathan and Philip Sallis Chapter 21 Ecological modernisation and the politics of (un)sustainability in the Finnish climate policy debate 409 Tuula Teräväinen
VII
Chapter 22 Transportation and climate change 427 Yuri Yevdokimov Chapter 23 Cost-optimal technology and fuel choices In the transport sector under a stringent climate stabilization target 439 Takayuki Takesh*ta Chapter 24 Impact of climate change on health and disease in Latin America 463 Alfonso J. Rodríguez-Morales, Alejandro Risquez and Luis Echezuria
Preface Global change, including climate change, ecosystem shifts and biodiversity loss as a result of explosive human population growth and consumption, is emerging as one of the most important issues of our time (Vitousek, 1994). Climate change in particular appears to be altering the function, structure and stability of the Earth’s ecosystems (Lovelock, 2009). It has been marked by an 80% increase in atmospheric CO2 level and a 0.74 °C increase in average global near-surface temperature over the period 1906–2005, with average temperature projected to increase by an additional 1 to 6oC by 2100 (Intergovernmental Panel on Climate Change [IPCC], 2007). The spring months in 2010, in particular, have been the warmest on record (National Atmospheric and Oceanic Administration, 2010). Warming is expected to continue for centuries, even if greenhouse gas emissions are stabilized, owing to time lags associated with climate processes and feedbacks. There is also evidence that precipitation patterns have changed along with temperature, with average annual increases up to 20% in high-latitude regions but decreases up to 20% in mid- and low-latitudinal regions. The changes in temperature and precipitation have resulted in higher sea levels, reduced extent of snow and ice, earlier timing of species spring events, upward and pole-ward shifts in species ranges, increased and earlier spring run-offs, and increased forest disturbances by fires, insects and diseases (Parmesan, 2006). They have already contributed to increased human morbidity and mortality in some regions of the world (Patz et al., 2005; McMicheal et al., 2006). Global change is clearly having profound cascading effects on ecosystems and society, but they are poorly understood (Vitousek, 1994; Parmesan, 2006; Fischhoff, 2007). As a result, scientists have mobilized world-wide to more effectively research the impacts of climate change as well as the options for mitigating and adapting to these impacts (IPCC, 2007). New ideas, methods and theories have emerged for investigating and understanding the effects of global change, and for managing our socio-ecological systems sustainably as complex adaptive systems (Root et al., 1995; Folke et al., 2004; Levin, 2005; Puettmann et al., 2009). In spite of these efforts, large gaps in understanding and prediction remain. These gaps have hindered development of strategies for mitigation of global change effects and for improvement of adaptive capacity of ecosystems and society (Lemmen et al, 2008). Moreover, there has been little meaningful action from governments or the public aimed at slowing the pace of climate change (Friedman, 2010), which is apparent in our inability to meet Kyoto Protocol goals, despite the compelling evidence summarized by the IPCC. In this collection of 24 chapters, we present a cross-section of some of the most challenging issues related to oceans, lakes, forests, and agricultural systems under a changing climate. The authors passionately present evidence for changes and variability in climatic and atmospheric conditions, investigate some the impacts that climate change is having on Earth’s ecological and social systems, and provide novel ideas, advances and applications for mitigation and adaptation of our socio-economic systems to climate change. Difficult
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questions are asked. What are the impacts of climate change on some of our most productive and precious ecosystems? How do we manage for resilient socio-ecological systems? How do we predict the future? What are relevant climatic and management scenarios? How can we shape management regimes to increase our adaptive capacity? These themes are visited across broad spatial and temporal scales, touch on important and relevant ecological sociopolitical patterns and processes, and represent broad geographic regions, from the tropics, to temperate and boreal regions, to the Arctic. It is the wish of the authors that this information will be used to improve predictions and inform policy for reducing threats and facilitating adaptation and management in the face of our changing climate. The book is divided into six sections. The first section examines evidence for changes and variability in the Earth’s climate and the atmosphere. The first chapter, “A regional approach to the medieval warm period and the little ice age”, presents an interesting analysis of temperature variability in the late Holocene. The second chapter, “Multi-months cycles observed in climatic data”, uses the wavelet-based methodology to detect and describe cycles in air-surface temperatures, and the authors discuss some mechanisms that may underlie these cycles. Chapter 3, “Summer-time rainfall variability in the Tropical Atlantic”, explores summer-time rainfall variations within the tropical Atlantic basin, with a focus on local effects of sea surface temperature and the El Niño-Southern Oscillation. The fourth chapter, “Tropical cyclones, oceanic circulation and climate”, examines the role of tropical cyclones in regulating the general oceanic circulation and climate, as well as the effects of the ocean on tropical cyclones. Chapter 5, entitled “Some of the possible impacts of global warming on typhoon activity in the vicinity of Taiwan”, presents data indicating an abrupt shift in the typhoon track near Taiwan, discusses its association with global warming, and presents potentially large-scale environmental changes in response to the shift. The final chapter in this section (Chapter 6) examines the influence of climate variability on reactive nitrogen deposition in Norway, and presents evidence that future reductions in nitrogen deposition due to emission reductions in Europe could be partly offset due to increasing precipitation in some regions. The second section of the book, which includes four chapters, examines some impacts of climate change on aquatic systems and aquaculture. Chapter 7, “Climate change: impacts on fisheries and aquaculture”, provides a general review of the impacts of climate change on fisheries and aquaculture. It reaches further to suggest possible mitigation options, and provides guidance on developing suitable monitoring tools. This is followed by Chapter 8, “Community ecological effects of climate change”, which is a case study of the effects of warming on phytoplankton activity in the Danube River of Hungary. The authors contrast strategic and tactical models of productivity with other approaches, such as the “geographical analogy” method. Chapter 9, “Pelagic ecosystem response to climate variability in the Pacific Ocean off Baja California”, is a second case study examining the associations between largescale temporal climate physical forcing and the plankton variability off of Baja California. The final chapter in this section, Chapter 10, “Climate change and resilience value of mussel farming for the Baltic Sea”, estimates the impacts of global change (specifically nutrient loading) on the resilience values of mussel farming in the Baltic Sea. The authors conclude that mussel farming shows promise for buffering against variable nutrient loads in waters that are becoming increasingly eutrophic with climate change.
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The third section of the book examines climate change effects on forests and plant communities. One of the studies was conducted in Mexico and the remaining three chapters report on studies in Europe. In Mexico, the authors of Chapter 11 conducted a modeling study to predict the effects of climate change on temperate forests. They go on to suggest adaptation strategies for dealing with climate change in these forest types. Chapter 12, entitled “The influence of climate change on tree species distribution in west part of south-east Europe”, used ecological niche modelling to project climate change scenarios on the distribution of the dominant tree species in south-eastern Europe. Chapter 13 describes a study in France, entitled “Climate change vs vegetation track race: what did we learn from a ten years long anticipated occurrence of 2040 climate in South-eastern France”. The authors measured 10-year plant composition changes in a permanent plot network, modeled the potential floristic turnover, and discussed the relationships between observed changes and local site conditions. They found a 14% turnover in species, mainly biased against water-demanding species, and caution that current reserve networks in France may be inadequate to ensure long-term species persistence. The last chapter in this section, Chapter 14, “Climate change, forest fires and air quality in Portugal in the 21st century”, focuses on climate change effects on fire disturbance. It evaluates the impacts of the IPCC SRES A2 climatic scenario on forest fire activity and air quality over Portugal. The analysis predicts an increase the fire weather index components and fire severity in all Portuguese districts. The fourth section examines the some of the effects of climate change on carbon cycling and soil systems, and includes three chapters. Chapter 15, entitled “The role of mycorrhizas in forest soil stability with climate change”, reviews the role of mycorrhizas and mycorrhizal networks in the stability of forest ecosystems and forest soils as climate changes. It begins with a review of the role mycorrhizal fungi play in soil carbon flux dynamics, examines the effects of climate change factors on plants and mycorrhizal fungi, and ends with a review of the role of mycorrhizas and mycorrhizal networks in helping mitigate the effects of climate change in on forest ecosystems. Chapter 16 uses a modeling approach to examine potential impacts of climate (temperature and precipitation) changes on forest productivity and soil carbon in boreal forest ecosystems in Canada and Russia. The authors found that all climate change scenarios predicted similar increasing trends of net primary production (NPP) and stand productivity; that disturbances led to a strong decrease in NPP, stand productivity, soil organic matter and nitrogen pools; but that they also led to an increase in CO2 emission to the atmosphere. Chapter 17, “Simulating peatland methane dynamics coupled to a mechanistic model of biogeochemistry, hydrology, and energy: Implications to climate change”, also employed simulation modeling. The authors predicted that a 4°C in warming would result in a short term increase in CH4 emission due to a transient increase in microbial activity, followed by a significant long-term decline in CH4 emission caused by a loss in substrate and an increasing prevalence of aerobic conditions. The fifth set of chapters discusses some of the implications of climate change for agricultural systems. There are three chapters in this section. Chapter 18 is entitled “Towards a New Agriculture for the Climate Change Era in West Asia, Iran”. It presents a land evaluation decision support system that can be used for sustainable agriculture planning and management in west Asia under climate change conditions. Chapter 19, entitled “Simulated potato crop yield as an indicator of climate variability and changes in Estonia”, applies the meteorologically possible yield (MPY) – the maximum yields under given meteorological
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conditions (in this case, for potatoes) - to derive qualitatively new information about climate variability. The probable range of temperature and precipitation in years 2050 and 2100 is applied to construct possible distribution of MPY in those years, and in the future. The authors predict that variability of potato yields will decrease slightly due to climate change, but strongly caution that further study, including estimates of meteorological variability, is sorely needed. In Chapter 20, “Determining the relationship between climate variations and wine quality: the WEBSOM approach”, the authors first review the literature on potential influence of climate and environmental variation on viticulture. They then use a modeling approach to predict wine quality from grapevine phenology in New Zealand. They conclude with concrete suggestions for future modeling research to predict climate change effects on the world’s major wine regions in the southern hemisphere. We close our book with four studies of some of the socio-economic implications of climate change. Chapter 21 is entitled “Ecological modernisation and the politics of (un)sustainability in the Finnish climate policy debate”. This chapter examines the political side of technology of the climate change policy debate in Finland. It provides interesting perspectives at the national and international levels. In Chapter 22, “Transportation and climate change”, the authors analyse the contribution of transportation to climate change as well as the impacts of climate change on transportation in Atlantic Canada. Chapter 23 is entitled “Cost-optimal technology and fuel choices in the transport sector under a stringent climate stabilization target”. This chapter examines the cost-optimal choice of propulsion systems and fuels for different transport modes over the 21st century under a global mean temperature rise of 2-2.4oC. It also presents the results of a sensitivity analysis with respect to: (1) climate stabilization; (2) technology advances, and (3) demand for supersonic air travel. Our final chapter, Chapter 24, is on the “Impact of climate change on health and disease in Latin America”. It explores the implications of climate change on specific communicable and non-communicable diseases in Latin America. In conclusion, this book presents a broad cross-section of reviews, surveys, experiments, model predictions and discussions focused on climate change and climate variability, the realized and potential impacts of climate change on the Earth’s ecological and social systems, and potential mitigation and adaptation strategies for coping with climate change. It is our hope that these studies will provide the basis for future research, policy changes and action for improving the future ecological and human conditions of our home, the planet Earth. Editor: Suzanne W. Simard and Mary E. Austin The University of British Columbia, Vancouver Canada References: Fischhoff, B. 2007. Nonpersuasive communication about matters of greatest urgency: climate change. Environmental Science & Technology 41: 7205-7208. Folke, F.C., Carpenter, B., Walker, M., Scheffer, M., Elmqvist, T., Gunderson, L., Holling, C.S. 2004. Regime shifts, resilience, and biodiversity in ecosystem management. Annual Review of Ecology and Evolution 35: 557-581. Friedman, T. 2010. We’re gonna be sorry. The New York Times. http://www.nytimes. com/2010/07/25/opinion/25friedman.html?_r=1&ref=thomaslfriedman
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IPCC, Climate Change 2007: The Physical Science Basis. Fourth Assessment Report. Eds., S. Solomon, D. Qin, M. Manning, Z. Chen, M. Marquis, K.B. Averyt, M. Tignor and H.L. Miller. Cambridge University Press, New York. Lemmen, D.S., Warren, F.J., Lacroix, J., Bush, E. (eds). 2008. From Impacts to Adaptation: Canada in a Changing Climate 2007; Government of Canada, Ottawa, ON, 448p. Levin, S.A. 2005. Self-organization and the emergence of complexity in ecological systems. Bioscience 55: 1075-1079. Lovelock, J. 2009. The vanishing face of Gaia. Basic Books, New York. McMichael, A.J., Woodruff, R.E., Hales, S. 2006. Climate change and human health: present and future risks. The Lancet 367: 859-869. National Oceanic and Atmospheric Administration. 2010. State of the Climate, June 2010 Global Analysis Report. National Climatic Data Centre, US Department of Commerce. http://www.ncdc.noaa.gov/sotc/index.php Parmesan, C. 2006. Ecological and evolutionary responses to recent climate change. Annual Review of Ecology, Evolution and Systematics 37: 637–69. Patz, P.A., Campbell-Lendrum, D., Holloway, T., Foley, J.A. 2005. Impact of regional climate change on human health. Nature 438: 310-317. Puettmann, K.J., Coates, K.D., Messier, C. 2009. A Critique of Silviculture: Managing for Complexity. Island Press, Washington. Root, T.L., Schneider, S.H. 1995. Ecology and climate: research strategies and implications. Science 269: 334-341. Vitousek, P.M. 1994. Beyond global warming: ecology and global change. Ecology 75: 18611876.
A regional approach to the Medieval Warm Period and the Little Ice Age
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11 A regional approach to the medieval warm period and the little ice age Fredrik Charpentier Ljungqvist
Stockholm University Sweden
1. Introduction In order to gain knowledge of the temperature variability prior to the establishment of a widespread network of instrumental measurements c. AD 1850, we have to draw information from proxy data sensitive to temperature variations. Such data can be extracted from various natural recorders of climate variability, such as corals, fossil pollen, ice-cores, lake and marine sediments, speleothems, and tree-ring width and density, as well as from historical records (for a review, see IPCC 2007; Jones et al. 2009; NRC 2006). Considerable effort has been made during the last decade to reconstruct global or northern hemispheric temperatures for the past 1000 to 2000 years in order to place the observed 20th century warming in a long-term perspective (e.g., Briffa, 2000; Cook et al., 2004; Crowley and Lowery, 2000; D’Arrigo, 2006; Esper et al., 2002; Hegerl et al., 2007; Jones et al., 1998; Jones and Mann, 2004; Juckes et al., 2007; Ljungqvist, 2010; Loehle, 2007; Mann et al., 1999; Mann et al., 2008; Mann et al., 2009; Mann and Jones, 2003; Moberg et al., 2005; Osborn and Briffa, 2006). Less effort has been put into investigating the key question of to what extent earlier warm periods have been as hom*ogeneous in timing and amplitude in different geographical regions as the present warming. It has been suggested that late-Holocene long-term temperature variations, such as the Medieval Warm Period (MWP) and the Little Ice Age (LIA), have been restricted to the circum-North Atlantic region (including Europe) and have not occurred synchronic in time with warm and cold periods respectively in other regions (Hughes and Diaz, 1994; Mann et al., 1999; Mann and Jones, 2003). This view has, however, been increasingly challenged through the ever growing amount of evidence of a global (or at least northern hemispheric) extent of the MWP and the LIA that have become available (see, for example, Esper and Frank, 2009; Ljungqvist, 2009, 2010; Moberg et al., 2005; Wanner et al., 2008). A main obstacle in large-scale temperature reconstructions continues to be the limited and unevenly distributed number of quantitative palaeotemperature records extending back a millennium or more. The limited number of records have rendered it impossible to be very selective in the choice of data. Palaeotemperature records used in a large-scale temperature reconstruction should preferably be accurately dated, have a high sample resolution and have a high correlation with the local instrumental temperature record in the calibration period (see the discussion in Jones et al., 2009). The number of long quantitative
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Climate Change and Variability
palaeotemperature records from across the globe, of which a majority are well suited for being used in large-scale temperature reconstructions, have been rapidly increasing in recent years (Ljungqvist, 2009). Thus, it has now become possible to make regional temperature reconstructions for many regions that can help us to assess the spatio-temporal pattern and the MWP and LIA. Only by a regional approach can we truly gain an understanding of the temperature variability in the past 1–2 millennia and assess the possible occurrence of globally coherent warm and cold periods. Presently, only four regional multi-proxy temperature reconstructions exist: two for eastern Asia (Yang et al., 2002; Ge et al., 2010), one for the Arctic (Kaufman et al., 2009), and one for South America (Neukom et al., 2010). Six new quantitative regional multi-proxy temperature reconstructions will here be presented in order to improve our understanding of the regional patterns of past temperature variability.
Fig. 1. Comparison of three recent millenium-long multi-proxy Northern Hemisphere temperature reconstructions: decadal means of Moberg et al. (2005), the ‘error-in-variables’ (EIV) regression method variant of Mann et al. (2008), and the extra-tropical Northern Hemisphere reconstruction by Ljungqvist (2010).
2. New regional temperature reconstructions Only for limited parts of the Northern Hemisphere is the data coverage sufficient for making quantitative regional temperature reconstructions in order to assess the regional pattern of temperature changes during the last 12 centuries. This has been done for: 1) warm season temperatures of Scandinavia north of 60°N, 2) warm season temperatures for northern Siberia, 3) annual mean temperatures for Greenland, 4) warm season temperatures for the Alp region of Central Europe, 5) annual mean temperatures for China, and 6) annual mean temperatures for the whole of the North American continent. The reconstructions follow the simple but robust method outlined in the new multi-proxy temperature reconstruction for the extra-tropical (90°–30°N) Northern Hemisphere by Ljungqvist (2010). Only proxy records with reasonably high resolution (multi-decadal or better) were utilised
A regional approach to the Medieval Warm Period and the Little Ice Age
3
and records with lower resolution were instead used for the purpose of verifying the reconstructed low-frequency trends of the reconstructions. We use the common “composite-plus-scale” method (Lee et al. 2008; von Storch et al. 2004) for creating the different regional temperature reconstructions. First, all records with less than annual resolution were linearly interpolated to have annual resolution and then calculated 10-year-mean values of each record. All the 10-year-mean values were normalized to zero mean and unit standard deviation fitting the decadal mean and variance AD 1000–1899. The arithmetic mean of all the normalized records included in each regional reconstruction was then calculated. Each regional reconstruction was scaled to fit the decadal mean and variance over the longest possible time period in the variance adjusted CRUTEM3 instrumental temperature record (Brohan et al., 2006) and adjusted to have a zero equaling the 1961–1990 mean of this instrumental record. A 2 standard deviation error bar for each regional reconstruction was calculated from the decadal correlation between proxy and instrumental temperature in the calibration period. Proxy location
Latitude
Longitude
Sample resolution Annual
Season bias Summer
Reference
25.00
Proxy type* TRW
1. Finnish Lapland 2. Lake Tsuolbmajavri 3. Torneträsk 4. Jämtland
69.00 68.45
22.05
Lf
Summer
68.31 63.10
19.80 13.30
MXD TRW
Multidecadal Annual Annual
Summer Summer
5. Severnaja
81.00
106.00
Lf
Decadal
Summer
6. Taimyr peninsula 7. Indigirka 8. Yamal 9. Polar Urals 10. Lower Murray Lake 11. GISP
73.00
105.00
TRW
Annual
Summer
70.00
149.00
66.83 81.21
65.75 –69.32
TRW TRW MXD V
Annual Annual Annual Annual
Summer Summer Summer Summer
Korhola et al. 2000 Grudd 2008 Linderholm and Gunnarson 2005 Solomina and Alverson 2004 Naurzbaev et al. 2002 Moberg et al. 2005 Briffa 2000 Esper et al. 2002a Cook et al. 2009
72.60
–38.50
Is
Annual
Annual
12. GRIP
72.35
–37.38
Is
Annual
Annual
13. Crête
71.12
–37.32
Is
Annual
Annual
14. Nansen Fjord
68.25
–29.60
Sd
Decadal
Summer
15. Igaliku Fjord 16. Lake Silvaplana 17. The Alps
60.40 46.45
–46.00 9.48
Sd Lf
Summer Summer
46.30
8.00
MXD
Decadal Annual to decadal Annual
Summer
18. Mongolia
48.30
98.93
TRW
Annual
Summer
19. Shihua Cave 20. Dulan
39.47 36.00
115.56 98.00
Sp TRW
Annual Annual
Summer Annual
Helama et al. 2009
Johnsen et al. 2001 Grootes and Stuiver 1997 Clausen, et al. 1988 Jennings and Weiner 1996 Jensen et al. 2004 Larocque et al. 2009 Büntgen et al. 2006 D’Arrigo et al. 2001 Tan et al. 2003 Zhang et al. 2003
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Climate Change and Variability
21. E. China 22. E. China 23. Wanxiang 24. Zhang Delta 25. Hesheng 26. Devon Island
35.00 35.00 33.19 32.00 19.41 75.33
114.00 114.00 105.00 121.00 109.36 –82.50
27. Iceberg Lake, Alaska 28. Gulf of Alaska 29. Canadian Rockies 30. Chesapeake Bay 31. Bermuda Rise
60.78
32. Nicoa Cave 33. Punta Laguna
Decadal Decadal Decadal Decadal Decadal 5 years
Annual Winter Annual Annual Annual Annual
Yang et al. 2002 Ge et al. 2003 Zhang et al. 2008 Zhang et al. 2008 Hu et al. 2008 Fisher et al. 1983
–142.95
D D Sp D Sp Icecore Lf
Annual
Summer
Loso 2009
60.00
–145.00
MXD
Annual
Summer
52.15
–117.15
MXD
Annual
Summer
39.00
–76.40
Md
Spring
33.72
–57.63
Md
Annual
Keigwin 1996
10.20 20.63
–85.30 –87.50
Sp Lf
Multidecadal Multidecadal Decadal Decadal
D’Arrigo et al. 2006 Luckman and Wilson 2005 Cronin et al. 2003
Annual Annual
Mann et al. 2008 Curtis et al. 1996
* D, documentary; Lf, lake/river fossils and sediments; MXD, tree-ring maximum latewood density; Md, marine sediments; Sp, speleothem isotopic analysis; TRW, tree-ring width; V, varved thickness sediments. Table 1. All temperature proxy records used in the regional temperature reconstructions with information regarding geographical location, latitude and longitude, type of proxy, sample resolution, season bias, and reference to the original publication. The geographical locations of the records are shown on the map in Fig. 2. Proxy location
Latitude
Longitude 17.75
Proxy type* Po
Sample resolution Centennial
Season bias Summer
A. Lake Gammelheimenvatnet B. Lake Sjuodjijaure
68.47 67.37
18.07
Lf
Centennial
Summer
C. Korallgrottan
64.89
14.16
Sp
Annual
D. Taimyr pollen
70.77
99.13
Po
Multidecadal Centennial
Summer
E. Indigirka pollen
70.00
149.00
Po
Centennial
Summer
F. Yamal tree-line
67.00
69.00
O
Centennial
Summer
G. GRIP
72.35
–37.38
B
Centennial
Annual
H. Dye-3
65.11
–43.49
B
Centennial
Annual
I. Qipisarqo Lake
61.01
–47.75
Lf
Centennial
Summer
J. Lake Neuchatel
46.80
6.70
Po
Centennial
Summer
K. Aletsch Glacier
46.38
7.75
O
Centennial
Summer
Reference Bjune et al. 2009 Rosén et al. 2003 Sundqvist et al. 2010 Andreev et al. 2002 Velichko et al. 1997 Solomina and Alverson 2004 Dahl-Jensen et al. 1998 Dahl-Jensen et al. 1998 Kaplan et al. 2002 Filippi et al. 1999 Holzhauser et
A regional approach to the Medieval Warm Period and the Little Ice Age
5
L. Groner Glacier
46.05
7.62
O
Centennial
Summer
M. Lake Qinghai
37.00
100.00
Lf
Annual
N. Hongyuan
32.46
102.3
Lf
Multidecadal Centennial
Annual
O. Jiaming Lake
25.01
121.3
Lf
Centennial
Annual
P. Farewell Lake Q. Tebenkof Glacier
62.55 60.75
–153.63 –148.45
Lf O
Centennial Centennial
Summer Summer
R. North pollen stack
70–30
–50–170
Po
Centennial
Summer
America
al. 2005 Holzhauser et al. 2005 Liu et al. 2006 Yang et al. 2002 Yang et al. 2002 Hu et al. 2001 Barclay et al. 2009 Viau et al. 2006
* B, borehole; Lf, lake/river fossils and sediments; Md, marine sediments; Sp, speleothem isotopic analysis; O, other types of proxies; Po, pollen. Table 2. All temperature proxy records used for verifying the low-frequency trends in the regional temperature reconstruction with information regarding geographical location, latitude and longitude, type of proxy, sample resolution, season bias, and reference to the original publication. The geographical locations of the records are shown on the map in Fig. 2. 2.1 Scandinavia Scandinavia is probably the most data rich region in the world when it comes to palaeotemperature proxy data. Climate and environmental research has a long history in Scandinavia and numerous studies of past climate and vegetation have been conducted, especially in the far north of Scandinavia, for several decades. Many different kinds of archives have been utilised including, but not limited to, tree-ring width and density data, pollen profiles, chironomid records, diatom records, annually-laminated sediments, radiocarbon-dated megafossil tree-remains, and speleothem δ18O records. Most of this data are, unfortunately, not available from databases and the majority of the records do not, moreover, possess such a high resolution that they are suited for being used in calibrated temperature reconstructions of the last 1200 years. Almost all palaeotemperature proxy data from Scandinavia, especially northern Scandinavia, primarily capture growing season temperatures and are hence biased towards the warm part of the year. In southern Scandinavia the growing season lasts approximately five months (May to September), whereas the growing season in northern Scandinavia lasts three months (June to August) or less on high elevations. We still have a limited possibility to reconstruct cold season or annual mean temperatures for Scandinavia despite the fact that the region is so comparatively rich in data. Presently, only four records possess such quality that we can use them here for reconstructing the warm season temperature variability in Scandinavia for the last 1200 years: 1) the Torneträsk tree-ring maximum latewood density record (Grudd, 2008), 2) the Finnish Lapland tree-ring width record (Helama et al., 2009), and 3) the Jämtland tree-ring width record (Linderholm and Gunnarson, 2005). The sediment records from Lake Tsuolbmajavri in northernmost Finland (Korhola et al., 2000) also possess such a relatively high resolution and dating control that they can be useful to include in a Scandinavian
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warm season temperature reconstruction. Other records usually have too low a temporal resolution.
Fig. 2. Map with the geographical location of the proxy records listed in Table 1 and 2. The Scandinavian warm season temperature reconstruction, consisting of the abovementioned four records, was calibrated against the May to September mean temperature from the 60–70°N × 5–30°E CRUTEM3 grid cells (Fig. 3). This area represents the central and northern parts of Scandinavia. We have a long and good network of instrumental temperature measurements for Scandinavia and we can thus calibrate the reconstruction over the whole period AD 1850–1999. The correlation coefficient over the calibration period amounts to 0.88 (r2 = 0.77). Late 20th century warm season temperatures in Scandinavia do not seem to be remarkably warm in a long-term perspective. During the MWP, occurring here c. AD 900–1100, Scandinavian warm season temperatures seem to have exceeded those
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of recent decades. Temperatures also equalled or exceeded the 1961–1990 reference level in the early 15th century. A LIA cooling is clearly seen approximately AD 1560–1720 and low temperatures are also prevailing c. AD 1350 and c. AD 1900. The total reconstructed decadal temperature variability of the last 12 decades is about 2.5°C, with a centennial variability of as much as 1.5°C.
Fig. 3. May to September temperature reconstruction for Scandinavia north of 60°N (blue line) calibrated to instrumental temperatures for the same region (red line) with 2 standard deviation error bars (grey shading).
Fig. 4. Three normalised temperature records from Scandinavia shown relative to their AD 1000–1899 mean. The Korallgrottan record has been smoothed with a 100-year cubic spline filter. As discussed above, there exist large numbers of quantitative temperature reconstructions with lower temporal resolution that can be used to compare and verify the reconstructed low-frequency trend. We have used the Lake Gammelheimenvatnet pollen-based reconstruction (Bjune et al., 2009) and the Lake Sjuodjijaure chironomid-based
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reconstruction (Rosén et al., 2003) from the northern tree-line area for this purpose together with the speleothem δ18O record from Korallgrottan in Jämtland in Central Scandinavia (Sundqvist et al., 2010) (Fig. 4). Lake Gammelheimenvatnet and Lake Sjuodjijaure show high summer temperature variability whereas Korallgrottan probably reflects annual mean temperature variability. The general multi-centennial trends of the reconstruction are also seen in the three low-resolution records, and although they do not agree when the maximum LIA cooling occurred, they are consistent with regard to the occurrence of a clear MWP in Scandinavia. 2.2 Northern Siberia Russia has a long tradition of palaeoclimatology and although much of it is still only available in the Russian language, considerable efforts were made already in the first half of the 1980s in order to incorporate Russian (then Soviet) palaeoclimatology with the Western research community (Velichko, 1984). However, the Russian palaeoclimatology has primarily been focused on long Pleistocene and Holocene perspectives and less focused on the climate variability of the last one or two millennia (Velichko et al., 1997). Siberian, as well as European Russian, pollen-based temperature reconstructions clearly show the occurrence of a MWP and a LIA but they have such a crude resolution that only multicentennial variations can be detected (Andreev et al., 2000, 2001, 2003, 2004, 2005). Five records, all primarily reflecting warm season temperatures, with temporal resolution high enough to be used here were found: 1) the Severnaja lake sediment record (Solomina and Alverson, 2004), 2) the Taimyr tree-ring width record (Naurzbaev et al., 2002), 3) the Indigirka tree-ring width record (Moberg et al., 2006), 4) the Yamal tree-ring width record (Briffa, 2000), and 5) the Polar Urals tree-ring maximum latewood density record (Esper et al., 2002). Regular instrumental temperature measurements were started relatively late in Siberia. Our calibration period is therefore limited to AD 1890–1989 and thus we have a limited degree of freedom. The northern Siberia warm season temperature reconstruction has been calibrated against the May to September mean temperature from the 60–80°N × 60– 180°E CRUTEM3 grid cells (Fig. 5). During this 10 decade long calibration period, the correlation coefficient amounts to 0.70 (r2 = 0.48). The relationship between the proxy composite and instrumental temperatures is thus relatively weak although the general trends are in quite good agreement. The reconstructed Siberian warm season temperatures show that temperatures exceeded the 1961–1990 reference level c. AD 950–1150 and mostly equalled that level from c. AD 800–950 and c. AD 1150–1540. A quite clear LIA is seen c. AD 1540–1920 with temperatures about 0.5°C below the 1961–1990 reference level. Three especially distinct cold spells are seen during the LIA: c. AD 1280, a long cold period c. AD 1600–1750, and c. 1820. The overall amplitude of the reconstructed decadal variability the last 12 centuries well exceeds 1°C. The reconstructed low-frequency temperature trend agrees well with the normalised values of three warm season temperature reconstructions with lower temporal resolution: the Yamal tree-line record (Solomina and Alverson, 2004), the Indigirka pollen-based temperature reconstruction (Velichko et al., 1997), and the Taimyr pollen-based temperature reconstruction (Andreev et al., 2002) (Fig. 6). The MWP, the LIA, and the modern warming are clearly visible in the low-resolution records, although they are less clear in the Yamal tree-line record. However, maximum LIA cooling seems to occur somewhat earlier in the
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three low-resolution records than in the quantitative, calibrated temperature reconstruction (Fig. 5).
Fig. 5. May to September temperature reconstruction for northern Siberia (blue line) calibrated to instrumental temperatures for the same region (red line) with 2 standard deviation error bars (grey shading).
Fig. 6. Three normalised temperature records from northern Siberia shown relative to their AD 1000–1899 mean. 2.3 Greenland Greenland has been the subject of palaeoclimatological research efforts for several decades, resulting among other things in a number of well-known δ18O ice-core records (Andersen et al., 2006; Dansgaard et al., 1975). In the last decades, marine sediment cores from Greenland’s extensive coastlines as well as lake sediment cores from the ice-free coastal areas have also become available (Andresen et al., 2004; Cremer et al., 2001; Moros et al. 2006; Møller et al., 2006; Roncaglia and Kuijpers, 2004; Seidenkrantz et al., 2007; Wagner and Melles, 2001). Most of the sediment records unfortunately have too low a temporal resolution and/or too large uncertainties in the dating to be useful in a quantitative multiproxy temperature reconstruction aimed at being calibrated to temperature values. Other
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potentially useful records end too early to be calibrated to instrumental temperatures (e.g. Alley, 2000). Further records are unsuitable to use in order to reconstruct Greenland’s temperature since they either do not have a significant correlation to temperature (as the NorthGRIP δ18O ice-core record) or stronger correlation to Icelandic rather than Greenlandic temperatures (as the Renland δ18O ice-core record) (Vinther et al., 2010). Thus, all in all, we find six records useful for our purpose: 1) the Crête δ18O ice-core record, 2) the GISP2 δ18O ice-core record, 3) the GRIP δ18O ice-core record, 4) the Nansen Fjord benthic foraminifera sea floor sediment record (Jennings and Weiner, 1996), 5) the Igaliku Fjord biostratigraphic diatom sea floor sediment record (Jensen et al., 2004), and 6) the annually varved Lower Murray Lake sediment record (Cook et al., 2009). The last record, from Lower Murray Lake, actually comes from Ellesmere Island in the northernmost Canadian Arctic Archipelago but can be used to represent climate conditions in nearby northern Greenland. The Greenland temperature reconstruction has been calibrated against the annual mean temperature from the 85–60°N × 15–70°W CRUTEM3 grid cells (Fig. 7). The correlation coefficient over the calibration period 1850–1969 amounts to 0.74 (r2 = 0.55). The reconstruction shows a peak value in the 10th century c. 3°C above the 1961–1990 reference level and c. 1.5°C above the mid-20th century maximum. Temperatures then gradually declined but essentially remained above the 1961–1990 reference level until about AD 1300. We can thus conclude with reasonable safety that the MWP in Greenland well exceeded the observed 20th century warming, although this did not necessarily apply to the Arctic region as a whole (Kaufman et al., 2009). Such a strong regional warming of Greenland is actually well in agreement with global temperature field reconstructions indicating a post-1990 warming exceeding the medieval one on a global scale but not on Greenland (Mann et al., 2009). A pronounced cold period occurred in the mid to late 14th century, probably marking the onset of the LIA, although temperatures then rose again and hovered around the 1961– 1990 reference level until the main phase of the LIA commenced in the late 17th century and lasted until c. AD 1920. It may be noted that no late 20th century warming is visible in either the reconstructed or the instrumental temperatures since the recent warming in Greenland only started in the late 1990s and still has not exceeded the level of the mid-20th century Greenland warming (Chylek et al., 2006).
Fig. 7. Annual mean temperature reconstruction for Greenland (blue line) calibrated to instrumental temperatures for the west coast of Greenland (red line) with 2 standard deviation error bars (grey shading).
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Fig. 8. Three normalised temperature records from Greenland shown relative to their AD 1000–1899 mean. The reconstructed low-frequency temperature trend agrees well with the normalised values of the Dye-3 and GRIP deep borehole temperature profiles from the Greenland inland ice sheet (Dahl-Jensen et al., 1998) as well as with the normalised values of the biogenic silica sediment record from Qipisarqo Lake (Kaplan et al., 2002) (Fig. 8). Moreover, based on the analysis of the oxygen isotope composition of human tooth enamel (δ18Op) in teeth from Norse and Inuit skeletons, Fricke et al. (1995) found a similar amplitude in the annual mean temperature variability as we have reconstructed here. 2.4 Central Europe Considerable palaeoclimatological research has been conducted in the Alp region of Central Europe, aimed at different time perspectives but few useful quantitative temperature reconstructions have so far been produced for the last one or two millennia, although several are under development in the Millennium project founded by the European Union (Gagen et al., 2006). Several of the records from this region that are now available are less suited for being used in a quantitative calibrated temperature reconstruction. The siliceous algae-based Oberer Landschitzsee temperature reconstructions (Schmidt et al., 2007) have a crude resolution and likely contain much non-temperature related information. The Lake Anterne sediment record (Millet et al., 2009) is influenced by anthropogenic activities during the recent centuries, which makes it difficult to compare the level of the medieval warmth to the modern one. The temperature reconstruction from Central Europe by Glaser and Riemann (2009) based on historical documentary sources first starts in the early 1000s and probably underestimates the low-frequency variability in medieval times when the data coverage is sparse. The Spannagel Cave speleothem δ18O record (Mangini et al., 2005) would be a potentially good record but it unfortunately ends already in the 1930s and thus has too short a calibration period for being really useful. This leaves us with only two records, both reflecting summer temperatures, 1) the varved Lake Silvaplana chironomid-based record
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(Larocque et al., 2009), and the tree-ring maximum latewood density record from the Alps by Büntgen et al. (2006).
Fig. 9. May to September temperature reconstruction for Central Europe (blue line) calibrated to instrumental temperatures for the Alp region (red line) with 2 standard deviation error bars (grey shading).
Fig. 10. Three normalised temperature records from Central Europe shown relative to their AD 1000–1899 mean. Long, hom*ogenised instrumental records are available from Central Europe, going back to ~1760 (Auer et al., 2007; Böhm et al., 2010). Even if we thus have longer instrumental temperature records from Central Europe, we will, for a matter of consistency with the other regional reconstructions, use the May to September 50–45°N × 5–15°E CRUTEM3 grid cells. The correlation coefficient over the calibration period 1850–1999 amounts to 0.84 (r2 = 0.70). During most of the past 12 centuries, the May to September temperatures of Central Europe have been below the 1961–1990 reference level with the exception for parts of the MWP. In the 10th century, and partly in the 12th century, temperatures seem generally to have been at
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or above this reference level. A very clear, albeit somewhat variable, LIA is seen from c. AD 1250 until the mid-19th century with a maximum cooling in the 17th century. The reconstructed decadal temperature variability of the last 12 decades is about 2°C, with probably the warmest temperatures observed at the end of the 20th century, although this is within the uncertainty level of the medieval warmth (Fig. 9). A medieval warming c. AD 800–1280 is seen, peaking approximately AD 1000, but is interrupted by at least three major cool events: c. AD 1050 and c. AD 1170, and c. 1250. A reconstruction based on only two records cannot be regarded as particularly robust but the low-frequency trend of the reconstruction agrees very well with the with three low-resoled temperature reconstructions from the Alp region (Fig. 10): the glacier length records from the Great Aletsch Glacier and Groner Glacier (Holzhauser et al., 2005) and the pollen-based summer temperature reconstruction from Lake Neuchatel (Filippi et al., 1999) (Fig. 10). 2.5 China Whereas the coverage of proxy data is very sparse for most of Asia, the coverage for China is rather good. In fact, China is, together with parts of North America, probably the region outside of Europe, with the best palaeoclimatological and palaeoenvironmental records. Previously, much of the research has been published in Chinese, and thus not been easily accessible to Western scholars, but in recent years most Chinese research has been published in English and consequently well incorporated in the international field of palaeoclimatology. The problem remains, however, that relatively few of the reconstructions are available in digital form from public databases. China has the world’s longest continuous written historical records that can be used to reconstruct past climate variability. Therefore, much valuable research in the field of historical climatology has been done in China. Many syntheses on past climate in China, using different natural and/or historical archives, have been written and two of them are of relevance to us. Yang et al. (2002) published the first highly resolved annual mean quantitative temperature reconstruction for China covering the last two millennia and Ge et al. (2010) updated this reconstruction and also made reconstructions for different parts of China.
Fig. 11. Annual mean temperature reconstruction for China (blue line) calibrated to instrumental temperatures for China (red line) with 2 standard deviation error bars (grey shading).
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Fig. 12. Three normalised temperature records from China shown relative to their AD 1000– 1899 mean. The records have been smoothed with a 100-year cubic spline filter. Eight records were deemed suitable for reconstructing decadal China temperature variability of the last 12 centuries: 1) the Mongolia tree-ring width record (D’Arrigo et al., 2001), 2) the ShiHua Cave speleothem δ18O record (Tan et al., 2003), 3) a composite of East China documentary records of annual mean temperature (Yang et al., 2002), 4) a composite of documentary East China records of cold season temperature (Ge et al., 2003), 5) the Dulan, northeast Qinghai-Tibetan Plateau, tree-ring width record (Zhang et al., 2003), 6) the Wanxiang Cave speleothem δ18O record (Zhang et al., 2008b), 7) a composite of Zangtze Delta region documentary records of annual mean temperature (Zhang et al., 2008a), and 8) the Heshang Cave speleothem δ18O record (Hu et al., 2008). The China annual temperature reconstruction has been calibrated against the annual mean temperature from the 55–20°N × 70–135°E CRUTEM3 grid cells. Unfortunately, the meteorological network of instrumental temperature measurements is much shorter and sparser back in time in China than in Europe or most of North America. We can therefore not start the calibration period of the Chinese temperature reconstruction until AD 1880 and the lack of proxy data in the 1990s forces us to end the calibration period AD 1989. Thus, our calibration period for China is just 11 decades. The correlation coefficient over the calibration period amounts to 0.83 (r2 = 0.68) and thus shows, although the degrees of freedom are limited, a strong relationship between the proxy composite and the instrumental temperatures. The multi-decadal annual mean temperature variability in China seems to have been slightly less than 1°C and thus smaller then in most other regions (Fig. 11). During most of the past 12 centuries, the temperatures have been well below the 1961–1990 reference level. However, during the second half of the 10th century temperatures equalled or exceeded the 1961–1990 mean. This warm event probably represents the peak of the MWP in China. Warm conditions, similar to those of the 20th century, are also seen in the first half of the 13th century. Five major cooling events during the LIA are visible, centred c. AD 1300, AD 1450, AD 1600, AD 1675 and AD 1850. According to the instrumental record, late 20th century
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temperatures may be the highest in the last 12 centuries but this is not seen in the proxy reconstruction itself. Overall, both the shape and amplitude of the low-frequency temperature variability are well in line with the pollen-inferred temperature reconstructions by He et al. (2004). There also exist some other quantitative temperature reconstructions with lower temporal resolution that can be used to compare and verify the reconstructed low-frequency trend. We have chosen to use the Jiaming Lake (Yang et al., 2002), the Hongyuan Lake (Yang et al., 2002), and the Lake Qinghai (Liu et al., 2006) sediment records for this purpose. They show a quite similar picture of China low-frequency temperature variability, especially the existence of a MWP c. AD 850–1300 and a clear LIA cooling c. AD 1400–1700 (Fig. 12). 2.6 North America Relatively much data, supposedly reflecting past temperature variability, are available from North America but most of this data consist of tree-ring records. A significant problem is that many of the tree-rings records, especially those from lower latitudes, apparently are more sensitive to precipitation than temperature. All tree-ring width records from highelevation semi-arid sites in the North American Southwest can be said to possess an ambiguous temperature signal at best, although they have indeed been used in many previous multi-proxy reconstructions (e.g., Cook et al., 2004; Crowley and Lowery, 2000; Esper et al., 2002; Jones and Mann, 2004; Mann et al., 1999; Mann et al., 2008; Mann et al., 2009; Mann and Jones, 2003; Osborn and Briffa, 2006). The potential problems with tree-ring records from semi-arid, high-elevation regions in the North American Southwest have been highlighted in D’Arrigo et al. (2006) and Loehle (2009). Moreover, most of those chronologies have a low replication value back in medieval times. Excluding the tree-ring width records from lower latitudes leaves us with a relatively limited number of palaeotemperature proxy records with adequate resolution and time control to use in a calibrated temperature reconstruction.
Fig. 13. Annual mean temperature reconstruction for North America (blue line) calibrated to instrumental temperatures for this continent (red line) with 2 standard deviation error bars (grey shading). Eight records were deemed suitable for reconstructing decadal North American temperature variability of the last 12 centuries: 1) the Devon Island, Canadian Arctic
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Archipelago, ice-core δ18O record (Fisher et al., 1983), 2) the Gulf of Alaska tree-ring width record (D’Arrigo et al., 2006), 3) the Iceberg Lake varved sediment record (Loso, 2009), 4) the Canadian Rockies tree-ring width record (Luckman and Wilson, 2005), 5) the Chesapeake Bay sea sediment record (Cronin et al., 2003), 6) the Bermuda Rise sea sediment record (Keigwin, 1996), 7) the Punta Laguna lake sediment record (Curtis et al., 1996), and 8) the Nicoa Cave speleothem δ18O record (Mann et al., 2008). The North America annual temperature reconstruction has been calibrated against the annual mean temperature from the 85–5°N × 50–170°W CRUTEM3 grid cells. The correlation coefficient over the calibration period 1860–1989 amounts to 0.78 (r2 = 0.61).
Fig. 14. Three normalised temperature records from North America shown relative to their AD 1000–1899 mean. The Lake Farwell record has been smoothed with a 100-year cubic spline filter. The reconstructions show that annual mean temperatures have been below the 1961–1990 reference level prior to the 20th century except during the MWP (Fig. 13). A very sharp warm peak during the MWP occur c. AD 960 with temperature levels equalling those of the last two decades. A general cooling, consistent with the LIA, is seen in the North American reconstruction c. AD 1400–1850 with a markedly cold spell also c. AD 1900. The maximum cooling occurs around AD 1500 and AD 1700. The reconstructed decadal variability of the last 12 centuries is slightly more than 1°C.The reconstructed low-frequency trend could be compared to a number of different proxy records with lower temporal resolution. We have chosen to use three that, admittedly, primarily reflect warm season temperatures: The Tebenkof Glacier length record from southern Alaska (Barclay et al., 2009), the Farewell Lake sediment record from central Alaska (Hu et al., 2001), and the entire North American pollen-based temperature reconstruction by Viau et al., 2006. The reconstructed long-term changes are well reflected in the low-resolution records (Fig. 14). The existence of a distinct MWP in North America is verified and also the existence of a LIA, although the three lowresolution records are less consistent when it was coldest.
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3. Discussion The North Atlantic region – from Greenland to Europe – has the best data coverage together with China and the coastal areas of North America. Data are lacking to make meaningful regional reconstructions for Africa, the Middle East or the interior of Asia as well as for all of the Southern Hemisphere (except for, perhaps, South America, see Neukom et al., 2010). Even in relative data rich regions (e.g., Central Europe and Scandinavia) the seasonal bias in the data limits our possibility to make annual mean temperature reconstructions. Most high latitude data, except for the Greenland borehole and δ18O ice-core records, have a clear bias towards warm season temperatures. We have been able to present regional reconstructions for 1) warm season temperatures of Scandinavia north of 60°N, 2) warm season temperatures for northern Siberia, 3) annual mean temperatures for Greenland, 4) warm season temperatures for the Alp region of Central Europe, 5) annual mean temperatures for China, and 6) annual mean temperatures for the whole of the North American continent. In all the six reconstructions we can see evidence for the MWP, the LIA and the modern warming. Moreover, in all the six regional reconstructions the medieval warming is peaking in the 10th century. Maximum LIA cooling, however, seems to occur at somewhat different times in the different reconstructions – from the 16th to the 19th centuries – but the 17th century is very cold in all reconstructions. All reconstructions, except the one from central Europe, also agree that the mid to late 19th century was unusually cold, which is of special interest since it is during this period that widespread instrumental temperature measurements start. Late 20th century temperatures are lower than those of the MWP in the Scandinavia, Siberia and especially in the Greenland temperature reconstruction and equal to the medieval warming in the North America reconstruction. However, in the China and the Central Europe reconstructions late 20th century warming exceeds the medieval one, although this is not clear from the proxy reconstructions themselves but only from the instrumental temperature data spliced to the reconstructions. The trends visible in palaeotemperature proxy records with low (multi-decadal to centennial) resolution, which thus cannot be robustly calibrated to the instrumental record, are generally in good agreement with the trends of the calibrated reconstructions from the same regions. This implies that the calibrated regional reconstructions preserve a good degree of the low-frequency variability although the amplitude of the reconstructed changes probably is too small due to the statistical problems of calibrating noisy data to instrumental data (see, e.g., von Storch et al., 2004; Lee et al., 2008). Although, from the regional reconstructions presented here, it seems doubtful if the late 20th century warming exceeded the medieval one in the Northern Hemisphere, much more data are needed to draw firm conclusions in this matter. In order to truly assess the spatiotemporal pattern of past temperature variability we also need to be able to make reconstructions from other regions as Africa, the Middle East and Central Asia. Much more research in the field is therefore needed to develop new proxy records from different natural recorders of climate variability, such as fossil pollen, ice-cores, lake and marine sediments, speleothems, and tree-ring width and density, as well as from historical records. It is also very important that all new palaeotemperature records are archived, and thus easily accessible, in public databases as the World Data Center for Paleoclimatology (http://www.ncdc.noaa.gov/paleo/paleo.html). Although it is outside the scope of this article, we can briefly discuss the possible influence of variations in solar and volcanic forcing on the reconstructed temperatures. All the six
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regional temperature reconstructions show some agreement with the assumed lowfrequency variability in solar forcing of the last 12 centuries (Bard et al., 2000). The medieval period, with high temperatures, had a general high solar activity, whereas the cold LIA was dominated by lower solar activity (Ammann et al., 2007). The warming in the 20th century coincides with an increase in solar forcing, although the warming trend has probably also been amplified in the last decades by anthropogenic greenhouse gas emissions (IPCC, 2007).
4. Conclusion The presently available palaeotemperature proxy data records do not support the assumption that late 20th century temperatures exceeded those of the MWP in most regions, although it is clear that the temperatures of the last few decades exceed those of any multidecadal period in the last 700–800 years. Previous conclusions (e.g., IPCC, 2007) in the opposite direction have either been based on too few proxy records or been based on instrumental temperatures spliced to the proxy reconstructions. It is also clear that temperature changes, on centennial time-scales, occurred rather coherently in all the investigated regions – Scandinavia, Siberia, Greenland, Central Europe, China, and North America – with data coverage to enable regional reconstructions. Large-scale patterns as the MWP, the LIA and the 20th century warming occur quite coherently in all the regional reconstructions presented here but both their relative and absolute amplitude are not always the same. Exceptional warming in the 10th century is seen in all six regional reconstructions. Assumptions that, in particular, the MWP was restricted to the North Atlantic region can be rejected. Generally, temperature changes during the past 12 centuries in the high latitudes are larger than those in the lower latitudes and changes in annual temperatures also seem to be larger than those of warm season temperatures. In order to truly assess the possible global or hemispheric significance of the observed pattern, we need much more data. The unevenly distributed palaeotemperature data coverage still seriously restricts our possibility to set the observed 20th century warming in a global long-term perspective and investigate the relative importance of natural and anthropogenic forcings behind the modern warming.
5. References Alley, R.B., 2000: The Younger Dryas cold interval as viewed from Central Greenland. Quaternary Science Reviews, 19: 213–226. Ammann, C.M. and Wahl, E.R., 2007. The importance of the geophysical context in statistical evaluations of climate reconstruction procedures. Climatic Change, 85: 71–88. Ammann, C.M., Joos, F., Schimel, D.S., Otto-Bliesner, B.L., and Tomas, R.A., 2007: Solar influence on climate during the past millennium: Results from transient simulations with the NCAR Climate System Model. Proceedings of the National Academy of Sciences, USA, 104, 3713–3718. Andersen, K.K., Ditlevsen, P.D., Rasmussen, S.O., Clausen, H.B., Vinther, B.M., Johnsen, S.J. and Steffensen, J.P., 2006: Retrieving a common accumulation record from Greenland ice cores for the past 1800 years. Journal of Geophysical Research, 111: D15106, doi:10.1029/2005JD006765. Andreev, A. A., and Klimanov, V.A., 2000: Quantitative Holocene climatic reconstruction from Arctic Russia. Journal of Paleolimnology, 24: 81–91.
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2 0 Multi-months cycles observed in climatic data Samuel Nicolay, Georges Mabille, Xavier Fettweis and M. Erpicum University of Liège Belgium
1. Introduction Climatic variations happen at all time scales and since the origins of these variations are usually of very complex nature, climatic signals are indeed chaotic data. The identification of the cycles induced by the natural climatic variability is therefore a knotty problem, yet the knowing of these cycles is crucial to better understand and explain the climate (with interests for weather forecasting and climate change projections). Due to the non-stationary nature of the climatic time series, the simplest Fourier-based methods are inefficient for such applications (see e.g. Titchmarsh (1948)). This maybe explains why so few systematic spectral studies have been performed on the numerous datasets allowing to describe some aspects of the climate variability (e.g. climatic indices, temperature data). However, some recent studies (e.g. Matyasovszky (2009); Paluš & Novotná (2006)) show the existence of multi-year cycles in some specific climatic data. This shows that the emergence of new tools issued from signal analysis allows to extract sharper information from time series. Here, we use a wavelet-based methodology to detect cycles in air-surface temperatures obtained from worldwide weather stations, NCEP/NCAR reanalysis data, climatic indices and some paleoclimatic data. This technique reveals the existence of universal rhythms associated with the periods of 30 and 43 months. However, these cycles do not affect the temperature of the globe uniformly. The regions under the influence of the AO/NAO indices are influenced by a 30 months period cycle, while the areas related to the ENSO index are affected by a 43 months period cycle; as expected, the corresponding indices display the same cycle. We next show that the observed periods are statistically relevant. Finally, we consider some mechanisms that could induce such cycles. This chapter is based on the results obtained in Mabille & Nicolay (2009); Nicolay et al. (2009; 2010).
2. Data 2.1 GISS temperature data
The Goddard Institute for Space Studies (GISS) provides several types of data. The GISS temperature data (Hansen et al. (1999)) are made of temperatures measured in weather stations coming from several sources: the National Climatic Data Center, the United States Historical Climatology Network and the Scientific Committee on Antarctic Research. These data are then reconstructed and “corrected” to give the GISS temperature data. The temperatures from the Global Historical Climatology Network are also used to build temperature anomalies on a 2◦ × 2◦ grid-box basis. These data are then gathered and “corrected” to obtain hemispherical temperature data (HN-T for the Northern Hemisphere and HS-T for the Southern Hemisphere) and global temperature data (GLB-T).
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2.2 CRU global temperature data
The Climate Research Unit of the East Anglia University (CRU) provides several time series related to hemispherical and global temperature data (Jones et al (2001)). All these time series are obtained from a 5◦ × 5◦ gridded dataset: CRUTEM3 gives the land air temperature anomalies (CRUTEM3v is a variance-adjusted version of CRUTEM3), HadSST2 gives the seasurface temperature (SST) anomalies and HadCRUT3 combines land and marine temperature anomalies (a variance-adjusted version of these signals is available as well). For each time series, a Northern Hemispheric mean, a Southern Hemispheric mean and a global mean exist. 2.3 NCEP/NCAR reanalysis
The National Centers for Environmental Prediction (NCEP) and the National Center for Atmospheric Research (NCAR) cooperate to collect climatic data: data obtained from weather stations, buoys, ships, aircrafts, rawinsondes and satellite sounders are used as an input for a model that leads to 2.5◦ × 2.5◦ datasets (humidity, windspeed, temperature,...), with 28 vertical levels (Kalnay et al. (1996)). Only the near-surface air temperature data were selected in this study. 2.4 Indices
The Arctic oscillation (AO) is an index obtained from sea-level pressure variations poleward of 20N. Roughly speaking, the AO index is related to the strength of the Westerlies. There are two different, yet similar, definitions of the AO index : the AO CPC (Zhou et al. (2001)) and the AO JISAO. The North Atlantic Oscillation (NAO) is constructed from pressure differences between the Azores and Iceland (NAO CRU, Hurrel (1995)) or from the 500mb height anomalies over the Northern Hemisphere (NAO CPC, Barnston & Livezey (1987)). This index also characterizes the strength of the Westerlies for the North Atlantic region (Western Europe and Eastern America). The El Niño/Southern Oscillation (ENSO) is obtained from sea-surface temperature anomalies in the equatorial zone (global-SST ENSO) or is constructed using six different variables, namely the sea-level pressure, the east-west and north-south components of the surface winds, the sea-surface temperature, the surface air temperature and the total amount of cloudiness (Multivariate ENSO Index, MEI, Wolter & Timlin (1993; 1998)). This index is used to explain sea-surface temperature anomalies in the equatorial regions. The Southern Oscillation Index (SOI, Schwing et al. (2002)) is computed using the difference between the monthly mean sea level pressure anomalies at Tahiti and Darwin. The extratropical-based Northern Oscillation index (NOI) and the extratropical-based Southern Oscillation index (SOI*) are characterized from sea level pressure anomalies of the North Pacific (NOI) or the South Pacific (SOI*). They reflect the variability in equatorial and extratropical teleconnections (Schwing et al. (2002)). The Pacific/North American (PNA, Barnston & Livezey (1987)) an North Pacific (NP, Trenberth & Hurrell (1994)) indices reflect the air mass flows over the north pacific. The PNA index is defined over the whole Northern Hemisphere, while the NP index only takes into account the region 30N–65N, 160E–140W. The Pacific Decadal Oscillation (PDO, Mantua et al (1997)) is derived from the leading principal component of the monthly sea-surface temperature anomalies in the North Pacific Ocean, poleward 20N.
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3. Method 3.1 The continuous wavelet transform
The wavelet analysis has been developed (in its final version) by J. Morlet and A. Grossman (see Goupillaud et al. (1984); Kroland-Martinet et al. (1987)) in order to minimize the numerical artifacts observed when processing seismic signals with conventional tools, such as the Fourier transform. It provides a two-dimensional unfolding of a one-dimensional signal by decomposing it into scale (playing the role of the inverse of the frequency) and time coefficients. These coefficients are constructed through a function ψ, called the wavelet, by means of dilatations and translations. For more details about the wavelet transform, the reader is referred to Daubechies (1992); Keller (2004); Mallat (1999); Meyer (1989); Torresani (1995). Let s be a (square integrable) signal; the continuous wavelet transform is the function W defined as x − t dx W [s](t, a) = s( x )ψ¯ ( ) , a a where ψ¯ denotes the complex conjugate of ψ. The parameter a > 0 is the scale (i.e. the dilatation factor) and t the time translation variable. In order to be able to recover s from W [s], the wavelet ψ must be integrable, square integrable and satisfy the admissibility condition
|ψˆ (ω )|2 dω < ∞, |ω |
where ψˆ denotes the Fourier transform of ψ. In particular, this implies that the mean of ψ is zero, ψ( x ) dx = 0.
This explains the denomination of wavelet, since a zero-mean function has to oscillate. The wavelet transform can be interpreted as a mathematical microscope, for which position and magnification correspond to t and 1/a respectively, the performance of the optic being determined by the choice of the lens ψ (see Freysz et al. (1990)). The continuous wavelet transform has been successfully applied to numerous practical and theoretical problems (see e.g. Arneodo et al. (2002); Keller (2004); Mallat (1999); Nicolay (2006); Ruskai et al. (1992)). 3.2 Wavelets for frequency-based studies
One of the possible applications of the continuous wavelet transform is the investigation of the frequency domain of a function. For more details about wavelet-based tools for frequency analysis, the reader is referred to Mallat (1999); Nicolay (2006); Nicolay et al. (2009); Torresani (1995). Wavelets for frequency-based studies have to belong to the second complex Hardy space. Such a wavelet is given by the Morlet wavelet ψ M whose Fourier transform is given by
( ω − Ω )2 ω Ω ) − exp(− ) exp(− ), 2 2 2 where Ω is called the central frequency; one generally chooses Ω = π 2/ log 2. For such a wavelet, one directly gets ψˆ M (ω ) = exp(−
W [cos(ω0 x )](t, a) =
1 exp(iω0 t)ψˆ¯ M ( aω0 ). 2
30
Climate Change and Variability
Since the maximum of ψˆ M (·ω0 ) is reached for a = Ω/ω0 , if a0 denotes this maximum, one has ω0 = Ω/a0 . The continuous wavelet transform can thus be used in a way similar to the windowed Fourier transform, the role of the frequency being played by the inverse of the scale (times Ω). There are two main differences between the wavelet transform and the windowed Fourier transform. First, the scale a defines an adaptative window: the numerical support of the function psi (./a) is smaller for higher frequencies. Moreover, if the first m moments of the wavelet vanish, the associated wavelet transform is orthogonal to lower-degree polynomials, i.e. W [s + P] = W [s], where P is a polynomial of degree lower than m. In particular, trends do not affect the wavelet transform. In this study, we use a slightly modified version of the usual Morlet wavelet with exactly one vanishing moment, πω ω − Ω )2 ψˆ (ω ) = sin( ) exp(− ). 2Ω 2 3.3 The scale spectrum
Most of the Fourier spectrum-based tools are rather inefficient when dealing with non-stationary signals (see e.g. Titchmarsh (1948)). The continuous wavelet spectrum provides a method that is relatively stable for signals whose properties do not evolve too quickly: the so-called scale spectrum. Let us recall that we are using a Morlet-like wavelet. The scale spectrum of a signal s is Λ( a) = E|W [s](t, a)|, where E denotes the mean over time t. Let us remark that this spectrum is not defined in terms of density. Nevertheless, such a definition is not devoid of physical meaning (see e.g. Huang et al. (1998)). It can be shown that the scale spectrum is well adapted to detect cycles in a signal, even if it is perturbed with a coloured noise or if it involves “pseudo-frequencies” (see Nicolay et al. (2009)). As an example, let us consider the function f = f 1 + f 2 + , where f 1 ( x ) = 8 cos(2πx/12), f 2 ( x ) = (0.6 +
log( x + 1) 2π log( x + 1) ) cos( x (1 + )) 16 30 100
and () is an autoregressive model of the first order (see e.g. Janacek (2001)), n = αn−1 + σηn , where (η ) is a centered Gaussian white noise with unit variance and α = 0.862, σ = 2.82. The parameters α and σ have been chosen in order to simulate the background noise observed in the surface air temperature of the Bierset weather station (see Section 4). The function f (see Fig. 1) has three components: an annual cycle f 1 , a background noise () and a third component f 2 defined through a cosine function whose phase and amplitude evolve; f 2 is represented in Fig. 2. As we will see, such a component is detected in many climatic time series. As shown in Fig. 3, the scale spectrum of f displays two maxima, associated with the cycles of 12 months and 29.56 months respectively. The components f 1 and f 2 are thus detected, despite the presence of the noise (). Furthermore, the amplitudes associated with f 1 and f 2 are also recovered.
Multi-months cycles observed in climatic data
31
14 12 10 8 6 4 2 0 -2 -4
120
240
360
480
600
[months] Fig. 1. The function f simulating an air surface temperature time series. The abscissa represent the months. 0.8 0.6 0.4 0.2 0 -0.2 -0.4 -0.6 -0.8
120
240
360 480 600 [months] Fig. 2. The component f 2 (solid lines) of the function f , compared with the function 0.6 cos(2πx/30) (dashed lines). The abscissa represent the months.
Unlike the Fourier transform, which takes into account sine or cosine waves that persisted through the whole time span of the signal, the scale spectrum gives some likelihood for a wave to have appeared locally. This method can thus be used to study non-stationary signals.
32
Climate Change and Variability
8 7 6 5 4 3 2 1 0
6
12
30
[months] Fig. 3. The scale spectrum Λ of f . The abscissa (logarithmic scale) represent the months.
Let us remark that the scale spectra computed in this work do not take into account values that are subject to border effects.
4. Results 4.1 Scale spectra of global temperature records
The scale spectra of the global temperature data (CRUTEM3gl) display two extrema corresponding to the existence of two cycles c1 = 30 ± 3 months and c2 = 43 ± 3 months. The second cycle is also observed in the scale spectra of time series where the SST is taken into account (HadCRUT3, HadCRUT3v, HadSST2 and GLB-T). The existence of c1 in these data is not so clear. The scale spectra of these series are shown in Fig. 4 and Fig. 5. CRUTEM3gl
HadSST2
0.11 30.6 m41.8 m
0.1
0.07
anomalies [K]
0.09 0.08
11 m
30.6 m
0.06 0.05
0.07 0.06
0.04
0.05
0.03
0.04
41.8 m
0.08
12
30 [months]
43
0.02
10.1 m
12
30 [months]
43
Fig. 4. The scale spectra of global temperature records. Crutem3 (left panel) and HadSST2 (right panel).
Multi-months cycles observed in climatic data
33
HadCRUT3
GLB-T 41.8 m
0.08
0.08
anomalies [K]
0.07
30.6 m
0.06
0.05
10.8 m
0.05
10.1 m
0.04
0.03 0.02
29.6 m
0.07
0.06
0.04
41.8 m
0.09
0.03 12
30 [months]
43
0.02
12
30 [months]
43
Fig. 5. The scale spectra of global temperature records: HadCRUT3 (left panel) and GLB-T (right panel). When considering hemispheric data, c1 and c2 are still observed. The scale spectra of the global temperature time series in the Northern Hemisphere display a maximum corresponding to c1 . This cycle is more clearly observed in the data where the SST is not taken into account (i.e. with CRUTEM3nh), while c2 is more distinctly seen in the other time series (NH-T, HadCrut3, HadSST2), as seen in Fig. 6 and Fig. 7. The spectra related to the Southern Hemisphere still display a maximum corresponding to c2 . For the CRU time series (HadCRUT3sh and HadSST2sh), the observed cycle that is the closest to c1 is about 25 months, while the scale spectrum of the GISS data (SH-T) display a cycle c1 as marked as the cycle c2 . The scale spectra of these series are shown in Fig. 8 and Fig. 9. CRUTEM3nh 0.16 0.14
11.6 m
0.06
40.4 m
0.05
0.08
0.045 0.04
0.06
0.035
0.04
28.6 m
0.055
0.1
0.02
41.9 m
0.065 29.6 m
0.12 anomalies [K]
HadSST2 NH 0.07
12 m
0.03 12
30 [months]
43
0.025
12
30 [months]
43
Fig. 6. The scale spectra of Northern Hemisphere temperature records: Crutem3 (left panel) and HadSST2 (right panel).
4.2 Scale spectra of local temperature records
In Nicolay et al. (2009), the scale spectra of a hundred near-surface air temperature time series have been computed using GISS Surface Temperature Analysis data (only the most complete data were chosen). The cycles detected in some weather stations are given by Fig. 10 and Table 1 (the location, the amplitude of the cycles found and the associated class of climate
34
Climate Change and Variability
HadCRUT3 NH 0.085
NH-T
28.6 m 41.8 m
0.08 0.075 anomalies [K]
0.07 0.065
0.12 0.11
41.8 m
0.1 29.6 m
0.09
10.5 m
0.08
0.06
0.07
0.055
0.06
0.05
0.05
0.045 0.04
0.04
0.035
0.03
0.03
11.6 m
12
30 [months]
43
0.02
12
30 [months]
43
Fig. 7. The scale spectra of Northern Hemisphere temperature records: HadCRUT3 (left panel) and NH-T (right panel). CRUTEM3sh
HadSST2 SH
0.12
0.1 43.3 m
0.11
43.3 m
0.09
anomalies [K]
0.08 0.1
31.7 m
0.07
0.09 0.08
0.05
11.2 m
0.04
0.07 0.06
24.9 m
0.06
10.8 m
0.03 12
30 [months]
43
0.02
12
30 [months]
43
Fig. 8. The scale spectra of Southern Hemisphere temperature records: CRUTEM3 (left panel) and HadSST2 (right panel). are also presented). These stations were selected in order to cover most of the typical climate areas (see for Rudloff (1981) more details). As expected, the scale spectrum leads to a correct estimation of the annual temperature amplitude (the difference between the mean temperature of the warmest and coldest months). The weather stations located in Europe and Siberia are clearly affected by the cycle c1 , while weather stations in areas such as California, Brazil, Caribbean Sea and Hawaii are influenced by c2 . The North American Weather stations time series analysis shows the presence of both c1 and c2 . Roughly speaking, the temperature amplitudes induced by the cycles c1 and c2 represent about one tenth of the annual amplitude.
Multi-months cycles observed in climatic data
35
HadCRUT3 SH
SH-T
0.1
0.09 43.3 m
0.09
0.08
11.2 m
anomalies [K]
0.08
27.6 m 43.3 m 0.07
0.07 24.9 m
0.06
0.06
0.05 0.04
0.05 10.8 m
0.04
0.03 0.02
12
30 [months]
0.03
43
12
30 [months]
43
Fig. 9. The scale spectra of Southern Hemisphere temperature records: HadCRUT3 (left panel) and SH-T (right panel). Weather stations
Lat.
Long.
Cycle (m)
Cycle amp.
An. amp.
Classif.
Uccle (Belgium) Zaragoza (Spain) The Pas (Canada)
50.8◦ N
41.6◦ N 54.0◦ N
4.3◦ E
DO BS EC
64.8◦ N
147.9◦ W
40 K
EC
Verhojansk (Siberia) Jakutsk (Siberia) San Francisco (California) Lander (Wyoming) Manaus (Brazil) Belo Horizonte (Brazil) Tahiti (French Polynesia) Lihue (Hawaii) Colombo (Sri Lanka) Minicoy (India)
67.5◦ N 62.0◦ N 37.6◦ N 42.8◦ N 3.1◦ S 19.9◦ S 17.6◦ S 22.0◦ N 6.9◦ N 8.3◦ N
133.4◦ E 129.7◦ E 122.4◦ W 108.7◦ W 60.0◦ W 43.9◦ W 149.6◦ W 159.3◦ W 79.9◦ E 73.2◦ E
0.4 K 0.3 K 0.6 K 0.8 K 0.8 K 0.8 K 0.8 K 0.8 K 0.3 K 0.6 K 0.3 K 0.5 K 0.2 K 0.3 K 0.2 K 0.2 K
15 K 18 K 38 K
Fairbanks (Alaska)
30.4 ± 2.7 28.4 ± 2.4 28.5 ± 2.6 44.8 ± 2.4 28.5 ± 2.5 40.4 ± 2.5 31.7 ± 2.5 28.6 ± 2.4 41.8 ± 2.7 41.8 ± 2.6 43.3 ± 2.4 41.8 ± 2.4 41.8 ± 2.5 41.8 ± 2.5 44.5 ± 2.6 41.8 ± 2.6
64 K 60 K 8K 28 K 3K 4K 3K 4K 2K 2K
EC EC Cs DC Ar Aw Ar Ar Ar Aw
0.9◦ W 101.1◦ W
Table 1. Cycles found in some world weather stations (the errors are estimated as in Nicolay et al. (2009)). The stations were selected to represent the main climatic areas. For the class of climates, see Rudloff (1981). To show, that c1 and c2 affect the whole planet, the scale spectrum of each grid point of the NCEP/NCAR reanalysis has been computed. As displayed in Fig. 11 and Fig. 12, 92% of the Earth area is associated to at least one of these cycles. Fig. 11 shows that c1 is mainly seen in Alaska, Eastern Canada, Europe, Northern Asia and Turkey, while Fig. 12 reveals that c2 is principally seen in Equatorial Pacific, Northern America and Peru. Roughly speaking, the cycle c1 is observed in regions associated with the Arctic Oscillation, while c2 is detected in regions associated to the Southern Oscillation. 4.3 Scale spectra of atmospheric indices
Advection causes the transfer of air masses to neighboring regions, carrying their properties such as air temperature. The climatic indices characterize these air mass movements.
36
Climate Change and Variability
Uccle
The Pas
0.6
0.8
0.55 0.45 [K]
0.4
0.7
30.4 m
0.65
0.35 0.3
0.6
0.25
0.55
0.2
30 43 [months]
64
0.45
Verhojansk
[K]
0.8
0.36 0.34
0.6
0.28
0.5
0.26
41.9 m
0.3
0.24
0.4
0.22 30 [months]
43
64
0.2
Manaus 0.3
30 [months]
43
64
Lihue 0.4
43.3 m
0.28
0.35
0.26
41.8 m
0.3
0.24 [K]
64
0.38 31.7 m
0.32
0.25
0.22 0.2
0.2
0.18
0.15
0.16
0.1
0.14 0.12
43
0.4
0.7
0.3
30 [months]
San Francisco
1 0.9
28.6 m
0.5
0.15 0.1
44.8 m
0.75
0.5
30 [months]
43
64
0.05
30 [months]
43
64
Fig. 10. Scale spectra of near-surface air temperature time series: Uccle (Belgium), The Pas (Canada), Verhojansk (Siberia), San Francisco (California), Manaus (Brazil), Lihue (Hawaii). The cycles detected in the main climatic indices are reported in Table 2. Almost all these indices display a cycle corresponding to c1 , the notable exceptions being the NP, PNA and global-SST ENSO indices. The cycle c2 is observed in the AO (CPC), NP, PDO, PNA and SOI* indices, as well as the indices related to the Southern Oscillation (such as the ENSO indices). The scale spectra of these indices are shown in Fig. 13, 14, 15 and 16.
Multi-months cycles observed in climatic data
37
Fig. 11. NCEP/NCAR reanalysis data. The grid points where a cycle corresponding to c1 has been detected are coloured.
Fig. 12. NCEP/NCAR reanalysis data. The grid points where a cycle corresponding to c2 has been detected are coloured. Index
cycle c1
cycle c2
AO (CPC) 34 ± 2.6 43 ± 2.5 QBO 29 ± 2 Global-SST ENSO 45 ± 2.1 MEI ENSO 30 ± 2.1 45 ± 2.1 NAO (CPC) 34 ± 2.1 NAO (CRU) 34 ± 2.1 NOI 32 ± 2.3 NP 43 ± 2.4 PDO 26 ± 2.4 40 ± 2.3 PNA 45 ± 2.4 SOI 30 ± 2.2 SOI* 30 ± 2.5 44 ± 2.6 Table 2. Cycles found in the main climatic indices (the errors are estimated as in Nicolay et al. (2009)).
38
Climate Change and Variability
AO (CPC)
NAM
0.5 0.45 0.4
50 45
12 m
40
0.35
30
0.25
25
0.2
20
0.15
15
0.1
10
0.05
12
30 [months]
43
34 m
35
34 m 43.3 m
0.3
12 m
5
64
12
NAO (CPC) 0.4
43
64
43
64
NAO (CRU) 0.7
11 m
0.35
9.75 m
0.6
0.3
0.5
34 m
0.25
0.4
0.2
0.3
0.15
0.2
0.1
30 [months]
12
30
43
0.1
64
[months]
24.9 m
12
34 m
30 [months]
Fig. 13. Scale spectra of the climatic indices related to the Northern Atlantic Oscillation.
4.4 A statistical validation for the observed cycles
Although many evidences attest the validity of the method described above, a question naturally remains: Is there a high probability that the maxima observed in the scale spectra occurred by pure chance? In Nicolay et al. (2010), to check if the cycles observed in the time series can be trusted, the scale spectra of the NCEP/NCAR reanalysis data have been compared with the spectra of signals made of an autoregressive model of the first order (AR(1) model, see e.g. Janacek (2001)), in which maxima could occur fortuitously. Such processes are observed in many climatic and geophysical data (see e.g. Allen & Robertson (1996); Percival & Walden (1993)) and are well suited for the study of climatic time series (see e.g. Mann & Lees (1996); Mann et al. (2007)). An artificial signal (yn ) can be associated to the temperature time series ( xn ) of a grid point of the NCEP/NCAR reanalysis data as follows: • One first computes the climatological anomaly time series (δn ) of ( xn ), i.e. for each month, the mean temperature is calculated from the whole signal and the so-obtained monthly-sampled signal (mn ) is subtracted to ( xn ), δn = xn − mn . • The anomaly time series (δn ) is fitted with an AR(1) model (n ), n = αn−1 + σηn ,
Multi-months cycles observed in climatic data
39
Global-SST ENSO
MEI ENSO
20
0.8
18
0.7
44.8 m
16
0.6
14
30.6 m
0.5
12
0.4
10
0.3
8
0.2
6 4
44.8 m
12
30 [months]
43
64
0.1
12
SOI
30 [months]
64
SOI*
1
1.4 29.6 m
0.9
43
53.3 m
44.8 m
1.3 1.2
0.8
1.1
0.7
1
29.6 m
0.9 9.1 m
0.6
0.8 0.5 0.4
0.7 12
30
43
64
0.6
12
[months]
30
43
64
[months]
NOI
PDO
1.3
0.5 55 m
1.2
0.45
11.6 m
25.7 m 40.4 m
0.4 1.1
10.5 m
1
0.35
31.7 m
0.3
19.5 m
0.25
0.9
0.2 0.8 0.7
0.15 12
30 [months]
43
64
0.1
12
30 [months]
43
64
Fig. 14. Scale spectra of the climatic indices related to the Southern Oscillation. where ηn is a Gaussian white noise with zero mean and unit variance (see e.g. Janacek (2001)). • The artificial signal (yn ) associated to ( xn ) is defined by replacing (δn ) with (n ), yn = m n + n . Let us remark that (yn ) is indeed a stochastic process; several simulations of the same signal ( xn ) will thus yield different realizations.
40
Climate Change and Variability
PNA (CPC)
PNA (JISAO)
0.5 0.45
45 40
11.2 m
0.4
18.2 m
35
0.35 0.3
25
19.5 m 29.6 m
20
0.2
15
0.15
10 12
30 [months]
44.4 m
30
44.8 m
0.25
0.1
10.1 m
43
5
64
12
30 [months]
43
64
Fig. 15. Scale spectra of the PNA indices. NP
EOF3 (JISAO)
1.2
50
1.1
45
1
40
0.9
43.3 m
0.8
35
0.7
30
0.6
25
0.5
19.5 m
29.6 m 53.3 m
20
0.4
15
0.3 0.2
8.8 m
30 [months]
43
10
64
12
30 [months]
43
64
Fig. 16. Scale spectra of other climatic indices. To check if the cycles c1 and c2 appearing in the time series did not occur by pure chance, the subsequent methodology can be applied to each temperature time series ( xn ) of the NCEP/NCAR reanalysis data: • N = 10, 000 realizations (yn ) of ( xn ) are computed. • The distribution of the highest local maximum y M of the scale spectrum of the data in the range of 26 to 47 months is estimated from these artificial signals, i.e. one computes the distribution of ˜ ( a ), y M = sup Λ 26≤ a≤47
˜ is the scale spectrum of a realization (yn ). where Λ • The probability P to obtain a maximum of higher amplitude than the one corresponding to c1 or c2 observed in the scale spectrum of ( xn ) is finally computed, using the distribution previously obtained. It is shown in Nicolay et al. (2010) that such a methodology yields reliable data. The probability values concerning c1 and c2 are displayed in Fig. 17 and Fig. 18 respectively. The coloured area correspond to regions where the cycle is significant. These figures show that most of the
Multi-months cycles observed in climatic data
41
cycles associated with c1 and c2 can be considered as significant. The cycle observed in the climatic indices are also significant, since one always get P < 0.1 (see Mabille & Nicolay (2009); Nicolay et al. (2010)). Finally, let us remark that c1 and c2 can also be detected through the Fourier transform, if the time series are preprocessed in order to free the corresponding spectrum from the dominating cycle corresponding to one year (for more details, see Nicolay et al. (2010)).
Fig. 17. The probability values associated with c1 (NCEP/NCAR reanalysis data). The cycles observed in a zone corresponding to the colour white are not significant.
Fig. 18. The probability values associated with c2 (NCEP/NCAR reanalysis data). The cycles observed in a zone corresponding to the colour white are not significant.
5. Discussion and conclusions The wavelet-based tool introduced in Sect. 3.1 provides a methodology for detecting cycles in non-stationary signals. Its application to climatic time series has led to the detection of two statistically significant periods of 30 and 43 months respectively. When looking at the global temperature time series, since most of the lands are situated on the Northern Hemisphere, the cycle c1 seems to be influenced by the continents, while the cycle c2 appears to be more influenced by the oceans. However, considering that only a small number
42
Climate Change and Variability
of stations is taken into account in the construction of these records, the above comment has to be taken with circ*mspection. Weather station records and NCEP/NCAR reanalysis show that the cycle c1 is mainly seen in the regions under the influence of the Arctic Oscillation, while the cycle c2 is observed all over the globe, but more frequently in the regions under the influence of the Southern Oscillation. As a matter of fact, the same cycles are observed in the corresponding indices. In particular c1 is observed in the spectrum of the AO index and c2 is detected in the ENSO indices. As observed in Mabille & Nicolay (2009); Nicolay et al. (2009), the temperature amplitude induced by these cycles always lies between 0.2 and 0.8 K and represents about ten percents of the annual amplitude. Since the sun is one of the origins of the air mass flows and since the cycles c1 and c2 are observed in both the temperature time series and the indices describing the air mass flows, a possible explanation for the existence of these cycles is the solar activity variability. If such hypothesis is true one should find a corresponding cycle in the solar indices such as the solar flux and the sun spot number. Indeed, a cycle corresponding to a period of about 37 months is observed in these data (see Nicolay et al. (2009)). The climate regions could then induce a change of period going from 30 months for continental climates to 43 months for oceanic climates. This cycle corresponding to 37 months detected in the sun is a “flip-flop” type behavior: following Mursula & Hiltula (2004), the solar rotation periodicity undergoes a phase reversal cycle. In Takalo & Mursula (2002), this period is estimated to be about 38 months in the last 40 years, in good agreement with findings based on long series sunspot observations obtained in Berdyugina & Usoskin (2003).
6. References Allen, M.R. & Robertson, A.W. (1996). Distinguishing modulated oscillations from coloured noise in multivariate datasets, Clim. Dyn., 12, 775–784. Arneodo, A.; Audit, B.; Decoster, N.; Muzy, J.-F. & Vaillant, C. (2002). Climate Disruptions, Market Crashes and Heart Attacks, In: The Science of Disaster, A. Bunde and H.J. Sc heelnhuber, (Eds.), pp. 27–102, Springer, Berlin. Baldwin, M.P. et al. (2001). The quasi-biennial oscillation. Rev. Geophys., Vol. 39, 179–229. Barnston, A. & Livezey, R. (1987). Classification, seasonality and persistence of low-frequency atmospheric circulation patterns. Mon. Wea. Rev., Vol. 115, 1083–1126. Berdyugina, S.V. & Usoskin, I.G. (2003). Active longitutes in sunspot activity: Century scale persistence. Astron. Astrophys., Vol. 405, 1121. Brohan, P.; Kennedy, J.J.; Harris, I.; Tett, S.F.B. & Jones P.D. (2006). Uncertainty estimates in regional and global observed temperature changes: A new dataset from 1850. J. Geophys. Res., Vol. 111, D12,106. Daubechies, I. (1992). Ten lectures on wavelets, SIAM, Philadelphie. Fedorov, A.V. & Philander, S.G. (2000). Is El Niño changing? Science, Vol. 288, 1997–2002. Freysz, E.; Pouligny, B.; Argoul, F. & Arneodo, A. (1990). Optical wavelet transform of fractal aggregates. Phys. Rev. Lett., Vol. 64, pp. 745–748. Goupillaud, P.; Grossman, A. & Morlet, J. (1984). Cycle-octave and related transforms in seismic signal analysis. Geoexploration , Vol. 23, 85–102. Hansen J.; Ruedy R.; Glascoe, J. & Sato M. (1999). GISS analysis of surface temperature change. J. Geophys. Res., Vol. 104, 30997–31022.
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Summer-Time Rainfall Variability in the Tropical Atlantic
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x3 Summer-Time Rainfall Variability in the Tropical Atlantic Guojun Gu
Earth System Science Interdisciplinary Center, University of Maryland, College Park, MD & Laboratory for Atmospheres, NASA Goddard Space Flight Center, Greenbelt, MD U.S.A. 1. Introduction Convection and rainfall in the tropical Atlantic basin exhibit intense variations on various time scales (e.g., Nobre & Shukla, 1996; Giannini et al., 2001; Chiang et al., 2002). The Atlantic Intertropical Convergence Zone (ITCZ) stays always north of the equator with the trade winds converging into it, representing a prominent climate feature on the seasonal time scale. The ITCZ, though generally over the open ocean, extends to the northeast coast of South America during boreal spring and to the West African continent during boreal summer. Longer-than-seasonal time scale variability is also evident and has been extensively explored in the past through both observational analyses and modeling studies (e.g., Lamb, 1978a, b; Carton & Huang, 1994; Nobre & Shukla, 1996; Sutton et al., 2000). The Atlantic Niño and an interhemispheric sea surface temperature (SST) gradient mode are discovered to be the two major local forcing mechanisms (e.g., Zebiak, 1993; Nobre & Shukla, 1996), in addition to the two other remote large-scale forcings: the El Niño-Southern Oscillation (ENSO) and the North Atlantic Oscillation (NAO) (e.g., Curtis & Hastenrath, 1995; Chiang et al., 2002; Wang, 2002). The most intense year-to-year variability in the tropical Atlantic is usually observed during boreal spring [March-April-May (MAM)], specifically in the western basin and over the northeastern portion of South America, when the marine ITCZ approaches the equator (e.g., Hastenrath & Greischar, 1993; Nobre & Shukla, 1996). Therefore, most of past studies have been primarily focused on this season (e.g., Chiang et al., 2002; Gu & Adler, 2006). Intense interannual variability has also been seen during boreal summer [June-July-August (JJA)] in the tropical Atlantic (e.g. Sutton et al., 2000; Gu & Adler, 2006, 2009). The Atlantic Niño becomes mature during this season, and the impact of the interhemispheric SST gradient mode and ENSO can still be felt in the equatorial region (e.g., Sutton et al., 2000; Chiang et al., 2002). Particularly, evident interannual variations exist in various distinct severe weather phenomena such as African easterly waves (AEW) and associated convection, and Atlantic hurricane activity (e.g., Thorncroft & Rowell, 1998; Landsea et al., 1999). These severe weather systems frequently appear during boreal summer and fall, and
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usually propagate westward near the latitudes of the ITCZ (e.g., Chen & Ogura, 1982; Gu & Zhang, 2001). Hence, based on the two recent studies (Gu & Adler, 2006, 2009), summer-time rainfall variations within the tropical Atlantic basin are further explored here with a focus on the effects of two local SST modes and ENSO. The global monthly precipitation information from the Global Precipitation Climatology Project (GPCP) is applied (Adler et al., 2003). On a global 2.5o2.5o grid, this satellite-based product is combined from various data sources: the infrared (IR) rainfall estimates from geostationary and polar-orbiting satellites, the microwave estimates from Special Sensor Microwave/Imager (SSM/I), and surface rain gauges from the Global Precipitation Climatological Centre (GPCC) in Germany. The global SST anomalies and three climatic modes are computed using a satellite-based SST product from the National Centers for Environmental Prediction (NCEP) (Reynolds et al., 2002). This product, archived on 1o1o grids, is built through recons-spatial interpolation, and lasts from January 1982 to present. The results shown here are focused on the time period of January 1982-December 2006. Additionally, monthly surface wind anomalies are derived using the products from the National Centers for Environmental Prediction (NCEP) and National Center for Atmospheric Research (NCAR) reanalysis project (Kalnay et al., 1996). All monthly anomalies, and rainfall and SST indices constructed here are de-trended as we primarily focus on the variations on the interannual time scale.
2. Seasonal-mean rainfall and SST variations during JJA and MAM Detailed seasonal variations in the tropical Atlantic have been examined in past studies (e.g., Mitchell & Wallace, 1992; Biasutti et al., 2004; Gu & Adler, 2004). Here we just give a brief summary of seasonal-mean features of rainfall and SST, and their corresponding interannual variances during JJA and MAM (Fig. 1). Seasonal-mean oceanic rainfall generally stays over warm SST (27oC), featuring the climatological state of the ITCZ. The marine rainfall band is also closely connected to the rainfall zones over the two neighboring continents. During MAM (Fig. 1c), the most intense rainfall zone is located over the coastal region of the northeastern South America; simultaneously the oceanic rainfall band or the marine ITCZ approaches the equator, following the warmest SST in the equatorial region due to the relaxation of trade winds particularly in the eastern basin. During JJA (Fig. 1a), an equatorial cold tongue-ITCZ complex forms with the maritime ITCZ becoming strongest and moving to the north, with two rainfall zones concomitantly being seen over the northern South America and West Africa, respectively. During MAM (Fig. 1d), the most intense rainfall variability occurs in the western equatorial region, especially along the coastline. In contrast, the maximum SST variances are generally observed in the eastern basin, and are generally concentrated in three areas: tropical north Atlantic (~5o-25oN), the equatorial region, and tropical south Atlantic (~10o-25oS). Furthermore, the most intense SST variability tends to be away from the equator, with thus a much weaker SST variability along the equator. During JJA (Fig. 1b), rainfall variances are mostly found to be over the open ocean along the mean latitudes of the ITCZ. Major SST variability is located in the equatorial region, corresponding to the frequent appearance of the Atlantic Niño (e.g., Zebiak, 1993; Carton & Huang, 1994). Interestingly, rainfall variances within the interior of two continents, particularly over West Africa, are much weaker compared with over ocean and in the coastal zone.
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Fig. 1. Seasonal mean rainfall (mm day-1; contours) and SST (oC; color shades) during (a) June-August (JJA) and (c) March-May (MAM); Seasonal mean variances of rainfall (mm2 day2; contours) and SST [(oC)2; color shades] during (b) JJA and (d) MAM.
3. Spatial structures of SST anomalies associated with rainfall variations in the tropical Atlantic To quantitatively investigate rainfall variability, two indices are defined to represent the strength (PITCZ) and latitude (LatITCZ) variations of the marine ITCZ, respectively, with another one denoting the rainfall variability within the entire tropical Atlantic basin (Pdm). The tropical (25oS-25oN) meridional rainfall peak (Pmax(j), here j is an index of latitude) of monthly rainfall averaged along the longitudinal band of 15o-35oW, is determined for each month, including its latitude (Latmax(j)). Then, this maximum rainfall value (Pmax(j)) is weighted by the ones at the two neighboring latitudes (P(j-1) and P(j+1)) to yield a relatively smoother value for the ITCZ strength (PITCZ). The ITCZ latitude (LatITCZ) is then estimated based on Latmax(j) and its two neighboring latitudes (Lat(j-1) and Lat(j+1)) weighted by their corresponding rainfall values. The resulting ITCZ latitude (LatITCZ) thus depends on all these three rainfall values. The GPCP monthly rainfall product has a coarse (2.5o2.5o) spatial resolution. This interpolation method can provide a relatively smooth (and reasonable), latitudinal change of the ITCZ north-south migration. The resultant ITCZ latitudes are in general confirmed by derived from both the similar NOAA/NCEP-CMAP
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satellite-based monthly precipitation product and a merged, short-record (1998-2006) 1o1o TRMM (3B43) monthly rainfall product (not shown). The basin-mean rainfall is computed over a domain of 15oS-22.5oN, 15o-35oW. Finally, PITCZ, LatITCZ, and Pdm are determined by subtracting their corresponding mean seasonal cycles. Time series for these three indices are depicted in Fig. 2. Rainfall changes during these two seasons are comparable calibrated by either PITCZ or Pdm. However, the ITCZ does not change much its mean latitudes during JJA, in contrast to evident fluctuations during MAM. Thus the major rainfall changes during JJA are related to the variability of the ITCZ strength and/or the basin-mean rainfall. This probably implies a lack of forcing mechanism on the ITCZ location during JJA. Past studies suggested that the Atlantic interhemispheric SST mode, though a dominant factor of the ITCZ position during MAM, becomes secondary during JJA (e.g., Sutton et al., 2000; Gu & Adler, 2006).
Fig. 2. Time series of (a) the domain-mean rainfall (Pdm), (b) the ITCZ strength (PITCZ), and (c) the ITCZ latitudes (LatITCZ) during JJA (solid) and MAM (dash-dot). Simultaneous correlations between SST anomalies with PITCZ and LatITCZ are estimated during both seasons (Fig. 3). During JJA, the major high-correlation area of SST anomalies with PITCZ is located west of about 120oW in the tropical central-eastern Pacific, and the correlations between SST anomalies and LatITCZ are generally weak in the tropical Pacific. Within the tropical Atlantic, significant, positive correlations with PITCZ roughly cover the
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entire basin from 20oS to 20oN. It is of interest to note that the same sign correlation is found both north and south of the equator, suggesting a coherent, local forcing of rainfall variability during JJA. Furthermore, evident negative correlations between SST anomalies and LatITCZ are seen within the deep tropics especially along and south of the equator. These confirm the weakening effect of the interhemispheric SST gradient mode during JJA (e.g., Sutton et al., 2000). During MAM, the ITCZ strength is strongly correlated to SST anomalies in both the equatorial Pacific and Atlantic (e.g., Nobre & Shukla, 1996; Sutton et al., 2000; Chiang et al., 2002). However, the significant negative correlations tend to appear along the equator in the central-eastern equatorial Pacific (east of 180oW) and along the western coast of South America, quite different than during JJA. Roughly similar correlation patterns can also be observed for LatITCZ in the tropical Pacific. Within the tropical Atlantic basin, PITCZ tends to be correlated with SST anomalies along and south of the equator, but the high correlation area shrinks into a much smaller one compared with that during JJA. The lack of high (negative) correlation north of the equator further confirms that the interhemispheric SST mode strongly impacts the ITCZ locations (Fig. 3d), but has a minor effect on the ITCZ strength (e.g., Nobre & Shukla, 1996).
Fig. 3. Correlations of SST anomalies with (a, c) the ITCZ strength (PITCZ) and (b, d) the ITCZ latitude (LatITCZ) during (a, b) MAM and (c, d) JJA. The 5% significance level is 0.4 based on 23 degrees of freedom (dofs). During these two seasons there are also two major large areas of high correlation for both PITCZ and LatITCZ in the tropical western Pacific, though with different spatial features: One is along the South Pacific Convergence Zone (SPCZ), another is north of 10oN. These two features are probably associated with the ENSO effect and other factors, and not directly related to the changes in the tropical Atlantic, which are supported by weak regressed SST anomalies (not shown).
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4. The effects of three major SST modes To further explore the relationships between rainfall anomalies in the tropical Atlantic and SST variability, particularly during JJA, three major SST indices are constructed. Here, Nino3.4, the mean SST anomalies within a domain of 5oS-5oN, 120o-170oW, is as usual used to denote the interannual variability in the tropical Pacific. As in Gu & Adler (2006), the SST anomalies within 3oS-3oN, 0-20oW are defined as Atl3 to represent the Atlantic Equatorial Oscillation (e.g., Zebiak, 1993; Carton & Huang, 1994). SST variability in the tropical north Atlantic is denoted by SST anomalies averaged within a domain of 5o-25oN, 15o-55oW (TNA). In addition, another index (TNA1) is constructed for comparison by SST anomalies averaged over a slightly smaller domain, 5o-20oN, 15o-55oW. We are not going to focus on the interhemispheric SST mode here because during boreal summer this mode becomes weak and does not impact much on the ITCZ (e.g., Sutton et al., 2000; Gu & Adler, 2006), and the evident variability of the ITCZ is its strength rather than its preferred latitudes (Fig. 2). Same procedures are applied to surface zonal winds in the western basin (5oS-5oN, 25o45oW) to construct a surface zonal wind index (UWAtl). As discovered in past studies (e.g., Nobre & Shukla, 1996; Czaja, 2004), evident seasonal preferences exist in these indices (Fig. 4). ENSO usually peaks during boreal winter. The most intense variability in the tropical Atlantic appears during boreal spring and early summer. The maxima of both TNA and TNA1 are in April, about three months later than the strongest ENSO signals (e.g., Curtis & Hastenrath, 1995; Nobre & Shukla, 1996). Surface zonal wind anomaly in the western equatorial region (UWAtl) attains its maximum in May, followed by the most intense equatorial SST oscillation (Atl3) in June. Münnich & Neelin (2005) suggested that there seems a chain reaction during this time period in the equatorial Atlantic region. It is thus further arguable that the tropical western Atlantic (west of 20oW) is a critical region passing and/or inducing climatic anomalies in the equatorial Atlantic basin.
Fig. 4. Variances of various indices as a function of month. The variance of Nino 3.4 is scaled by 2.
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Fig. 5. Correlation coefficients between various indices as function of month. The 5% significance level is 0.41 based on 21 dofs. 4.1 Relationships between various indices Simultaneous correlations between SST indices are computed for each month (Fig. 5). The Pacific Niño shows strong impact on the tropical Atlantic indices. Significant correlations are found between Nino3.4 and TNA during February-April with a peak in March. The negative correlation between Nino3.4 and Atl3 becomes statistically significant during April-June, showing the impact of the ENSO on the Atlantic equatorial mode (e.g., Delecluse et al., 1994; Latif & Grötzner, 2000). UWAtl is consistently, negatively correlated with Nino3.4 during April-July except in June when the correlation coefficient is slightly lower than the 5% significance level. Interestingly, there are two peak months (April and July) for the correlation between UWAtl and Nino3.4 as discovered in Münnich & Neelin (2005). High correlations between Atl3 and UWAtl occur during March-July. These correlation relations tend to support that zonal wind anomalies at the surface in the western basin is a critical part of the connection between the equatorial Pacific and the equatorial Atlantic. Münnich & Neelin (2005) even showed a slightly stronger correlation relationship. Atl3 is also significantly correlated to UWAtl in other several months, i.e., January, September, and November, probably corresponding to the occasional appearance of the equatorial oscillation event during boreal fall and winter (e.g., Wang, 2002; Gu & Adler, 2006). Within the tropical Atlantic basin, the correlations between Atl3 and SST anomalies north of the equator (TNA and TNA1) become positive and strong during late boreal summer, particularly between Atl3 and TNA1 (above the 5% significance level during AugustOctober). As shown in Fig. 4, SST variations north of the equator become weaker during boreal summer. Simultaneously the ITCZ and associated trade wind system move further to the north. It thus seems possible to feel impact in the TNA/TNA1 region from the equatorial region during this time period for surface wind anomalies-driven ocean transport (e.g., Gill, 1982).
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Lag-correlations between various SST indices are estimated to further our understanding of the likely, casual relationships among them (Figs. 6, 7, and 8). The base months for SST indices are chosen according to their respective peak months of variances (Fig. 4). The strongest correlation between Atl3 in June and Nino3.4 is found when Nino3.4 leads Atl3 by one month (Fig. 6), further confirming the remote forcing of ENSO on the Atlantic equatorial mode (e.g., Latif & Grötzner, 2000). The 1-3 month leading, significant correlation of UWAtl to Atl3 in June with a peak at one-month leading indicates that the equatorial oscillation is mostly excited by surface zonal wind anomalies in the western basin likely through oceanic dynamics (e.g., Zebiak, 1993; Carton & Huang, 1994; Delecluse et al., 1994; Latif & Grötzner, 2000).
Fig. 6. Lag-correlations between Atl3 in June with Nino3.4 and UWAtl, respectively. Positive (negative) months indicate Atl3 leads (lags) Nino3.4 and UWAtl. The 5% significance level is 0.42 based on 20 dofs. The lag-correlation between UWAtl in May and Nino3.4 is depicted in Fig. 7. The highest correlation appears as Nino3.4 leads UWAtl by one-month, suggesting a strong impact from the equatorial Pacific (e.g., Latif & Grötzner, 2000), and this impact probably being through anomalous Walker circulation and not passing through the mid-latitudes. North of the equator, TNA and TNA1 both peak in April (Fig. 4). Simultaneous correlations between these two and Nino3.4 at the peak month are much weaker than when Nino3.4 leads them by at least one-month (Fig. 8). It is further noticed that the consistent high lagcorrelations are seen with Nino3.4 leading by 1-7 months. Significant correlations of TNA and TNA1 in April with Nino3.4 can actually be found as Nino3.4 leads them up to 10 months (not shown). These highly consistent lag-relations suggest that the impact from the equatorial Pacific on the tropical north Atlantic may go through two ways: the PacificNorth-American (PNA) teleconnection and the anomalous Walker circulation (e.g., Nobre & Shukla, 1996; Saravanan & Chang, 2000; Chiang et al., 2002), with the trade wind anomalies being the critical means. Most previous studies generally emphasized the first means being
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available during bo oreal winter and spring (e.g., Curttis & Hastenrath, 1995; Nobre & Shukla, S 19996).
Fig g. 7. Lag-correlation between UWAtl in May with h Nino3.4. Posittive (negative) months m W ind dicate UWAtl leadss (lags) Nino3.4. The T 5% significan nce level is 0.42 b based on 20 dofs.
Fig g. 8. Lag-correlatiions between TN NA and TNA1 in April with Nino o3.4. Positive (neg gative) mo onths indicate TN NA and TNA1 leaad (lag) Nino3.4. The 5% significance level is 0.422 based on n 20 dofs. 4.2 2 Spatial structu ures of three SST T modes related variations Taables 1 and 2 illusstrate the simultaaneous correlatio ons between the tthree SST indicess (Atl3, TN NA, and Nino3.44) and two rainffall indices (PITCCZ and LatITCZ). T The ENSO even nts can efffectively impact rainfall variabilitty in the tropica al Atlantic (e.g., N Nobre & Shukla,, 1996;
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Enfield & Mayer, 1997; Saravanan & Chang, 2000; Chiang et al., 2002; Giannini et al., 2004). A higher correlation (-0.62) can even be obtained between Nino3.4 and Pdm, implying a basin-wide impact in the equatorial region. The correlation between Nino3.4 and LatITCZ is relatively weak during JJA, in contrasting to a much stronger impact during MAM. Significant correlations appear between Atl3, and PITCZ and LatITCZ during JJA and MAM (Tables 1 & 2). Even though the Atlantic equatorial warm/cold events are relatively weak and the ITCZ tends to be located about eight degrees north of the equator during boreal summer, the results suggest that the Atlantic Niño mode could still be a major factor controlling the ITCZ strength. For the effect of TNA, large seasonal differences exist in its correlations with the rainfall indices (Tables 1 & 2). During JJA, TNA is significantly correlated with PITCZ. During MAM, however this correlation is much weaker. The correlation coefficient even changes sign between these two seasons. On the other hand, TNA is significantly correlated to LatITCZ during MAM, but not during JJA. Nino3.4 Atl3 TNA -0.51 0.68 0.51 PITCZ -0.65 LatITCZ 0.39 0.04 Table 1. Correlation coefficients () between PITCZ (mm day-1) and LatITCZ (degree), and various SST indices during JJA. =0.40 is the 5% significance level based on (n-2=) 23 dofs. Nino3.4 Atl3 TNA -0.50 0.56 PITCZ -0.18 0.57 -0.67 0.41 LatITCZ Table 2 Correlation coefficients () between PITCZ (mm day-1) and LatITCZ (degree), and three SST indices during MAM. =0.40 is the 5% significance level based on (n-2=) 23 dofs. The modulations of the three major SST modes on the tropical Atlantic during JJA and MAM are further quantified by computing the regressions based on their seasonal-mean magnitudes normalized by their corresponding standard deviations. Fig. 9 depicts the SST, surface wind, and precipitation associated with Atl3. During JJA, the spatial patterns generally agree with shown in previous studies that primarily focused on the peak months of the Atlantic equatorial mode (e.g., Ruiz-Barradas et al., 2000; Wang, 2002). Basin-wide warming is seen with the maximum SSTs along the equator and tends to be in the eastern basin (Fig. 9b). Surface wind anomalies in general converge into the maximum, positive SST anomaly zone. Accompanying strong cross-equatorial flows being in the eastern equatorial region, anomalous westerlies are seen in the western basin extending from the equator to about 15oN. These wind anomalies are related to the equatorial warming (Figs. 5, 6), and also might be the major reason for the warming-up in the TNA/TNA1 region. Off the coast of West Africa, there even exist weak southerly anomalies between 10o-15oN. Positive rainfall anomalies are dominant in the entire basin, corresponding to the warm SSTs. It is interesting to note that these rainfall anomalies tend to be over the same area as the seasonal mean rainfall variances (Fig. 1). Particularly, over the open ocean the maximum rainfall anomaly band is roughly sandwiched by the marine ITCZ and the equatorial zone with maximum SST variability (Figs. 1c, 9b, and 9d), confirming the strong modulations of the equatorial mode during this season (Fig. 2). During MAM,
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positive SST anomalies already appear along the equator (Fig. 9a). However, in addition to the SST anomalies along the equator, the most intense SST variability occurs right off the west coast of Central Africa, reflecting the frequent appearance of the Benguela Niño peaking in March-April (e.g., Florenchie et al., 2004). North of the equator, negative SST anomalies, though very weak, can still be seen off the West African coast. This suggests that the Atlantic Niño may effectively contribute to the interhemispheric SST mode peaking in this season, particularly to its south lobe (Figs. 1b and 9a). Negative-positive rainfall anomalies across the equator forming a dipolar structure are evident, specifically west of 20oW (Fig. 9c). In the Gulf of Guinea, positive rainfall anomalies, though much weaker than in the western basin, can still be observed extending from the open ocean to the west coast of Central Africa, roughly following strong positive SST anomalies.
Fig. 9. Regression onto Nino3.4 of SST and surface wind (a, b), and precipitation (c, d) anomalies during JJA (a, c) and MAM (b, d). The SST, surface wind, and rainfall anomalies associated with TNA are shown in Fig. 10. Positive SST anomalies appear north of the equator during MAM, but become weaker during JJA. Surface wind vectors converge into the warm SST region, resulting in the decrease in the mean trade winds north of the equator. Cross-equatorial flow is strong during MAM, implying TNA's contribution to the interhemispheric SST mode. On the other hand, no evident SST anomalies appear along and south of the equator supporting that the two lobes of the interhemispheric mode are probably not connected (e.g., Enfield et al., 1999). A negative-positive rainfall dipolar feature occurs during MAM with much weaker anomalies east of 20oW, consistent with previous studies (e.g., Nobre & Shukla, 1996; RuizBarradas et al., 2000; Chiang et al., 2002). During JJA, however only appears a single band of positive rainfall anomalies between 5o-20oN, covering the northern portion of the mean rainfall within the ITCZ and its variances (Figs. 1c, 1d, and 10d). Interestingly this band tilts
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from northwest to southeast, tending to be roughly along the tracks of tropical storms. This may reflect the impact of TNA on the Atlantic hurricane activity (e.g., Xie et al., 2005).
Fig. 10. Regression onto Atl3 of SST and surface wind (a, b), and precipitation (c, d) anomalies during JJA (a, c) and MAM (b, d). Fig. 11 illustrates the SST, surface wind, and rainfall regressed onto the seasonal mean Nino3.4. During MAM, positive-negative SST anomalies occur in the tropical region, shaping a dipolar structure accompanied by strong cross-equatorial surface winds. Compared with Figs. 9a and 10a, it is likely that ENSO may contribute to both lobes of the interhemispheric SST mode during this season (e.g., Chiang et al., 2002). Rainfall anomalies tend to be in the western basin and manifest as dipolar as well. Compared with Figs. 9a and 9c, it is noticeable that along and south of the equator, ENSO shows a very similar impact feature as the Atlantic equatorial mode except with the opposite sign. This enhances our discussion about their relations (Figs. 5 and 6). During JJA, SST anomalies almost disappear north of the equator. South of the equator, negative SST anomalies can still be seen but become weaker, accompanied by much weaker equatorial wind anomalies. Rainfall anomalies move to the north, as does the ITCZ. The dipolar feature can hardly be discernible. Again, the rainfall anomalies show a very similar pattern as those related to Atl3 (Figs. 9d and 11d), though their signs are opposite. This seems to suggest that during JJA the impact of ENSO on the tropical Atlantic may mostly go through its influence on the Atlantic equatorial mode (Atl3).
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Fig. 11. Regression onto TNA of SST and surface wind (a, b), and precipitation (c, d) anomalies during JJA (a, c) and MAM (b, d). Therefore, generally consistent with past results (e.g., Nobre & Shukla, 1996; Enfield & Mayer, 1997; Saravanan & Chang, 2000; Chiang et al., 2002; Giannini et al. 2004), these three SST modes all seem to influence rainfall variations in the tropical Atlantic, though through differing means. However, strong inter-correlations have been shown above among these SST indices and in past studies (e.g., Münnich & Neelin, 2005; Gu & Adler, 2006). Nino3.4 is significantly correlated with Atl3 during both JJA (-0.46) and MAM (-0.53), and with TNA (0.52) during MAM. Previous studies have demonstrated that the Pacific ENSO can modulate SST in the tropical Atlantic through both mid-latitudes and anomalous Walker circulation (e.g., Horel & Wallace, 1981; Chiang et al., 2002; Chiang & Sobel, 2002). While no significant correlation between Nino3.4 and Atl3 was found in some previous studies (e.g., Enfield & Mayer, 1997), high correlations shown here are generally in agreement with others (e.g., Delecluse et al., 1994; Latif & Grötzner, 2000). Thus, the correlations shown above, particularly the effect of Nino3.4, may be complicated by the inter-correlations among the SST indices. For instance, the high correlation between Nino3.4 and PITCZ may primarily result from their respective high correlations with Atl3 (Tables 1 & 2), and hence may not actually indicate any effective, direct modulation of convection (PITCZ) by the ENSO. It is thus necessary to discriminate their effects from each other. Thus, linear correlations and second-order partial correlations are estimated and further compared (Figs. 12 and 13). The second-order correlation here represents the linear correlation between rainfall and one SST index with the effects of other two SST indices removed (or hold constant) (Gu &Adler, 2009). With or without the effects of Nino3.4 and TNA, the spatial structures of correlation with Atl3 do not vary much. With the impact of Nino3.4 and TNA removed, the Atl3 effect
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only becomes slightly weaker during both JJA and MAM. Given a weak relationship between Atl3 and TNA (0.17 during JJA and -0.16 during MAM; Enfield et al., 1999), this correlation change is in general due to the Pacific ENSO.
Fig. 12. Correlation maps of seasonal-mean rainfall anomalies in the tropical Atlantic with (a, d) Nino3.4, (b, e) Atl3, and (c, f) TNA during JJA (left) and MAM (right). The 5% significance level is 0.4 based on 23 dofs. During JJA, Nino3.4 and Atl3 have very limited impact on the TNA associated rainfall anomalies, likely due to TNA’s weak correlation with both Nino3.4 (-0.06) and Atl3 (0.17). The second-order partial correlation between TNA and PITCZ slightly increases to 0.57. This high correlation coefficient seems to be reasonable because the marine ITCZ is then directly over the tropical North Atlantic (Fig. 1). During MAM, the effect of TNA on rainfall over the tropical open ocean is generally weak. With the effects of Nino3.4 and Atl3 removed, the large area of negative correlation in the western basin near South America shrinks into a much smaller region. Hence, the direct influence of ENSO through the anomalous Walker circulations could play a role, but in general is confined in the western basin and over the northeastern South American continent where the most intense deep convection and variations are located
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during MAM (Fig. 1). During JJA, this kind of modulation of deep convection disappears because the ITCZ moves to the north and stays away from the equator. The ENSO impact on rainfall anomalies in the tropical Atlantic may hence primarily go through its effect on the two local SST modes. In particular, its effect on Atl3 seems to be the only means during JJA by means of modulating surface winds in the western basin (Figs. 6 and 7; e.g., Latif & Grötzner, 2000; Münnich & Neelin, 2005). These wind anomalies are essential components for the development of the Atlantic Niño mode (e.g., Zebiak, 1993; Latif & Grötzner, 2000).
Fig. 13. Partial-correlation maps of seasonal-mean rainfall anomalies in the tropical Atlantic with (a, d) Nino3.4, (b, e) Atl3, and (c, f) TNA during JJA (left) and MAM (right). The second-order partial correlations are estimated by limiting the effects of any two other indices. The 5% significance level is 0.41 based on 21 dofs.
5. Summary and conclusions Seasonal-mean rainfall in the tropical Atlantic during JJA shows intense interannual variabilities, which are comparable with during MAM based on both the ITCZ strength and the basin-mean rainfall. The latitudes of the marine ITCZ however do not vary much from-
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year-to-year during JJA, in contrasting to evident variations occurring during MAM. Hence the summer-time rainfall variability is mostly manifested as the variations in the ITCZ strength and the basin-mean rainfall. Rainfall variations associated with the two local SST modes and ENSO are further examined. The Atlantic Niño mode can effectively induce rainfall anomalies during JJA through accompanying anomalous surface winds and SST. These rainfall anomalies are generally located over the major area of rainfall variance. TNA can contribute to the rainfall changes as well during this season, but its impact is mostly limited to the northern portion of the ITCZ. The ENSO teleconnection mechanism may still play a role during boreal summer, although it becomes much weaker than during boreal spring. It is noticed that the ENSO-associated spatial patterns tend to be similar to those related to the Atlantic Niño though with an opposite sign. This suggests that the impact of ENSO during JJA may go through its influence on the Atlantic Niño mode. During MAM, TNA shows an evident impact on rainfall changes specifically in the region near and over the northeastern South America. The correlation/regression patterns are generally consistent with those using the index representing the interhemispheric SST mode (e.g., Ruiz-Barradas et al., 2000), though the TNA-associated SST anomalies are weak and mostly north of the equator. This suggests a strong contribution of TNA to this interhemispheric mode and also its independence from the SST oscillations south of the equator (e.g., Enfield et al., 1999). Atl3 and Nino3.4 can contribute to the interhemispheric SST mode too, in addition to their direct modulations of rainfall change in the basin. Particularly in the western basin (west of 20oW), corresponding to evident oscillations of the ITCZ locations, a dipolar feature of rainfall anomalies occurs in the regression maps for both indices. Simultaneously appear strong surface wind anomalies with evident cross-equatorial components. To further explore the relationships among the two local SST modes and ENSO, contemporaneous and lag correlations are estimated among various indices. ENSO shows strong impact on the Atlantic equatorial region and the tropical north Atlantic. Significant, simultaneous correlations between Nino3.4 and TNA are seen during February-April. Significant lag-correlation of TNA at its peak month (April) with Nino3.4 one or several months before further confirms that the impact from the tropical Pacific is a major contributor during boreal spring (e.g., Chiang et al., 2000). Nino3.4 is highly correlated with Atl3 during April-June. The correlations between Nino3.4 and zonal wind index in the west basin (UWatl) also become high during April-July. Moreover the maximum correlation between UWatl in May (peak month) and Nino3.4 is seen as Nino3.4 precedes it by one month, indicating the remote modulations of wind anomalies. The Pacific ENSO can effectively modulate convection and surface winds during boreal spring through both ways: the PNA and the anomalous Walker cell (e.g., Nobre & Shukla, 1996; Chiang & Sobel, 2002). Trade wind anomalies are a pathway for the SST oscillations north of the equator (e. g., Curtis & Hastenrath, 1995; Enfield & Mayer, 1997). Along and south of the equator, convective and wind anomalies in the western basin are the critical means for the ENSO impact. During JJA, the pathway from the mid-latitudes becomes impossible due to seasonal changes in the large-scale mean flows, and the ITCZ moves away from the equator. Hence, the ENSO impact on the tropical region is greatly limited. The lag-correlations between Atl3 at the peak month (June) and Nino3.4 and UWatl, respectively, tend to suggest that the equatorial oscillation is excited by the preceding surface wind anomalies in the west basin
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that are closely related to the ENSO. The lag and simultaneous correlations of Atl3 with UWatl further confirm that it is a coupled mode to a certain extent. It is interesting to further note that high positive correlations can be found between Atl3 and TNA/TNA1 during JulyOctober, implying that during JJA the Atlantic equatorial mode may have a much more comprehensive impact, in addition to its influence on the ITCZ, than expected. A second-order partial correlation analysis is further applied to discriminate the effects of these three SST modes because of the existence of inter-correlations among them. With the effects of Atl3 and TNA removed, ENSO only has a very limited direct impact on the open ocean in the tropical Atlantic, and its impact is generally confined in the western basin and over the northeastern South America. Therefore, during JJA, the two local SST modes turn out to be more critical/essential for rainfall variations in the tropical Atlantic. The effect of the Pacific ENSO on the tropical Atlantic is in general through influencing the Atlantic Niño mode, and surface zonal wind anomalies in the western basin are the viable means to realize this effect.
6. References Adler, R.; & Coauthors (2003). The version 2 Global Precipitation Climatology Project (GPCP) monthly precipitation analysis (1979-present). J. Hydrometeor, 4, 1147-1167. Biasutti, M.; Battisti, D. & Sarachik, E. (2004). Mechanisms controlling the annual cycle of precipitation in the tropical Atlantic sector in an atmospheric GCM. J. Climate, 17, 4708-4723. Carton, J. & Huang, B. (1994). Warm events in the tropical Atlantic. J. Phys. Oceanogr., 24, 888-903. Chen, Y. & Ogura, Y. (1982). Modulation of convective activity by large-scale flow patterns observed in GATE. J. Atmos. Sci., 39, 1260-1279. Chiang, J.; Kushnir, Y. & Zebiak, S. (2000). Interdecadal changes in eastern Pacific ITCZ variability and its influence on the Atlantic ITCZ. Geophys. Res. Lett., 27, 3687-3690. Chiang, J.; Kushnir, Y. & Giannini, A. (2002). Reconstructing Atlantic Intertropical Convergence Zone variability: Influence of the local cross-equatorial sea surface temperature gradient and remote forcing from the eastern equatorial Pacific. J. Geophys. Res., 107(D1), 4004, doi:10.1029/2000JD000307. Chiang, J. & Sobel, A. (2002). Tropical tropospheric temperature variations caused by ENSO and their influence on the remote tropical climate. J. Climate, 15, 2616-2631. Curtis, S. & Hastenrath, S. (1995). Forcing of anomalous sea surface temperature evolution in the tropical Atlantic during Pacific warm events. J. Geophys. Res., 100, 1583515847. Czaja, A. (2004). Why is North Tropical Atlantic SST variability stronger in boreal spring? J. Climate, 17, 3017-3025. Delecluse, P.; Servain, J., Levy, C., Arpe, K. & Bengtsson, L. (1994). On the connection between the 1984 Atlantic warm event and the 1982-1983 ENSO. Tellus, 46A, 448464. Enfield, D. & Mayer, D. (1997). Tropical Atlantic sea surface temperature variability and its relation to El Niño-Southern Oscillation. J. Geophys. Res., 102, 929-945
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Enfield, D.; Mestas-Nunez, A., Mayer, D. & and Cid-Serrano, L. (1999). How ubiquitous is the dipole relationship in tropical Atlantic sea surface temperature? J. Geophys. Res., 104, 7841-7848. Florenchie, P.; Reason, C., Lutjeharms, J., Rouault, M., Roy, C. & Masson, S. (2004). Evolution of interannual warm and cold events in the southeast Atlantic Ocean. J. Climate, 17, 2318-2334. Giannini, A.; Chiang, J., Cane, M., Kushnir, Y. & Seager, R. (2001). The ENSO teleconnection to the tropical Atlantic Ocean: Contributions of the remote and local SSTs to rainfall variability in the tropical Americas. J. Climate, 14, 4530-4544. Giannini, A.; Saravanan, R. & Chang, P. (2004). The preconditioning role of tropical Atlantic variability in the development of the ENSO teleconnection: Implication for the predictability of Nordeste rainfall. Climate Dyn., 22, 839-855. Gill, A. (1982). Atmosphere-Ocean Dynamics. Academic Press, 662pp. Gu, G., & Adler, R. (2004). Seasonal evolution and variability associated with the West African monsoon system. J. Climate, 17, 3364-3377. Gu, G. & Adler, R. (2006). Interannual rainfall variability in the tropical Atlantic region. J. Geophys. Res., 111, D02106, doi:10.1029/2005JD005944. Gu, G. & Adler, R. (2009). Interannual Variability of Boreal Summer Rainfall in the Equatorial Atlantic. Int. J. Climatol., 29, 175-184, doi: 10.1002/joc.1724. Gu, G. & Zhang, C. (2001). A spectrum analysis of synoptic-scale disturbances in the ITCZ. J. Climate, 14, 2725-2739. Hastenrath, S. & Greischar, L. (1993). Circulation mechanisms related to northeast Brazil rainfall anomalies. J. Geophys. Res., 98, 5093-5102. Kalnay, E.; & Coauthors (1996). The NCEP/NCAR 40-year reanalysis project. Bull. Amer. Meteor. Soc., 77, 437-471. Lamb, P. (1978a). Large scale tropical Atlantic surface circulation patterns during recent subSaharan weather anomalies. Tellus, 30, 240-251. Lamb, P. (1978b). Case studies of tropical Atlantic surface circulation patterns during recent sub-Saharan weather anomalies: 1967 and 1978. Mon. Wea. Rev., 106, 482-491. Landsea, C.; Pielke Jr., R., Mesta-Nunez, A. & Knaff, J. (1999). Atlantic basin hurricanes: Indices of climate changes. Climate Change, 42, 89-129. Latif, M. & Grötzner, A. (2000). The equatorial Atlantic oscillation and its response to ENSO. Climate Dyn., 16, 213-218. Mitchell, T. & Wallace, J. (1992). The annual cycle in equatorial convection and sea surface temperature. J. Climate, 5, 1140-1156. Münnich, M. & Neelin, J. (2005). Seasonal influence of ENSO on the Atlantic ITCZ and equatorial South America. Geophys. Res. Lett., 32, L21709, doi:10.1029/2005GL023900. Nobre, P. & Shukla, J. (1996). Variations of sea surface temperature, wind stress, and rainfall over the tropical Atlantic and South America. J. Climate, 9, 2464-2479. Reynolds, R.; Rayner, N., Smith, T., Stokes, D. & and Wang, W. (2002). An improved in situ and satellite SST analysis for climate. J. Climate, 15, 1609-1625. Ruiz-Barradas, A.; Carton, J. & Nigam, S. (2000). Structure of interannual-to-decadal climate variability in the tropical Atlantic sector. J. Climate, 13, 3285-3297. Saravanan, R. & Chang, P. (2000). Interaction between tropical Atlantic variability and El Niño-Southern oscillation. J. Climate, 13, 2177-2194.
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Sutton, R.; Jewson, S. & Rowell, D. (2000). The elements of climate variability in the tropical Atlantic region. J. Climate, 13, 3261-3284. Thorncroft, C. & Rowell, D. (1998). Interannual variability of African wave activity in a general circulation model. Int. J. Climatol., 18, 1306-1323. Wang, C. (2002). Atlantic climate variability and its associated atmospheric circulation cells. J. Climate, 15, 1516-1536. Xie, L.; Yan, T. & Pietrafesa, L. (2005). The effect of Atlantic sea surface temperature dipole mode on hurricanes: Implications for the 2004 Atlantic hurricane season. Geophys. Res. Lett., 32, L03701, doi:10.1029/2004GL021702. Zebiak, S. (1993). Air-sea interaction in the equatorial Atlantic region. J. Climate, 6, 1567-1586.
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4 x
Tropical cyclones, oceanic circulation and climate Lingling Liu
Key Laboratory of Ocean Circulation and Waves, Institute of Oceanology, Chinese Academy of Sciences, Qingdao, China 1. Introduction Tropical cyclone, also popular known as hurricane or typhoon, is a non-frontal synoptic scale warm-core system characterized by a large low-pressure center. It forms over most of the world’s tropical waters between about 5° and 22° latitude in an environment with sufficient sea surface temperature (>26.5°C), moisture instability and weak vertical shear, including North Indian, western North Pacific, eastern North Pacific, North Atlantic, South Indian and western South Pacific (Fig.1). Environmental conditions in the eastern South Pacific and South Atlantic are not favorable for the tropical cyclone’s genesis. Thus, so far there has only been one documented tropical cyclone in the South Atlantic basin and it was quite weak. Mostly for the purpose of providing useful warnings, tropical cyclones are categorized according to their maximum wind speed. Tropical cyclones, with maximum winds of 17ms-1 or less, are known as tropical depressions; when their wind speeds are in the range of 18 to 32 ms-1, inclusive, they are called tropical storms, whereas tropical cyclones with maximum winds of 33 ms-1 or greater are called hurricanes in the western North Atlantic and eastern North Pacific regions, typhoons in the western North Pacific, and severe tropical cyclones elsewhere.
Fig.1. The tracks and intensity of nearly 150 years of tropical cyclones. (http://earthobservatory.nasa.gov/IOTD/view.php?id=7079)
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A tropical cyclone is driven principally by heat transfer from the ocean. Thus, the genesis and development of the tropical cyclones and its variability of number and intensity are influenced by the oceans importantly. Meanwhile, a tropical cyclone can affect the thermal structure and currents of the upper ocean. Beginning with the observations published by Leipper (1967), a number of studies have been made in order to understand the various aspects of the ocean response to tropical cyclones (e.g. Price, 1981; Black, 1983; Greatbatch, 1983; Ginis, 1995; Jacob et al., 2000) and the tropical cyclone-ocean interaction (Chang & Anthes, 1979; Sutyrin & Khain, 1979; Ginis et al., 1989). It became obvious that the tropical cyclones have a profound effect on the uppermost 200-300m of the ocean, deepening the mixed layer by many tens of meters, cooling the surface temperature by as much as 5°C, and causing near-inertial surface currents of 1-2ms-1, detectable at depths up to at least 500m (Withee & Johnson, 1976). However, most of the previous studies focused on the local response of the ocean to the passing tropical cyclone. Relatively little is known about the influence of tropical cyclones on the mean climatology. Emanuel (2001) estimated the oceanic heat transport induced by tropical cyclone activity, comparable the observed peak meridional heat transport by the Meridional Overturning Circulation (MOC) as estimated by Macdonald & Wunsch (1996), suggesting that tropical cyclones may play an important role in driving the thermohaline circulation and thereby in regulating climate. As we known, the world’s oceans is an extremely important part of the Earth’s climate control system because the world’s oceans carry roughly half of the net equator-to-pole heat flux necessary to balance the meridional distribution of net radiative flux at the top of atmosphere (Macdonald & Wunsch, 1996) and thus play a critical role in setting the global temperature distribution. Furthermore, tropical cyclones threaten lives and property because of their high winds, associated storm surge, excessive rain and flooding, and ability to spawn tornadoes. Of all the natural phenomena that affect our planet, tropical cyclone, which account for the majority of natural catastrophic losses in the developed world, is among the most deadly and destructive. It is therefore of critical importance to understand the mutual influence of the tropical cyclones, oceanic circulation and climate. Our discussion here focuses on the role of tropical cyclones in regulating the general oceanic circulation and climate, section 2, and the effects of the ocean on tropical cyclones, section 3.
2. The role of tropical cyclones in regulating oceanic circulation and climate 2.1 It's role in ENSO El Niño/Southern Oscillation (ENSO) is a climate pattern that occurs across the tropical Pacific Ocean on average every four years, but over a period which varies from two to seven years. ENSO is composed of an oceanic component, called El Niño (or La Niña, depending on its phase), which is defined as a warming or cooling of at least 0.5°C (0.9°F) averaged over the east-central tropical Pacific Ocean, and an atmospheric component, Southern Oscillation, which is characterized by changes in surface pressure in the tropical Western Pacific. Measurements from satellite, ships, and buoys reveal El Niño to be a complex phenomenon that affects ocean temperatures across virtually the entire tropical Pacific, also affecting weather in other parts of the world. People are gradually interested in El Niño just because it is usually accompanied with abnormality of global circulation (Horel & Wallace, 1981).
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It has been recognized that tropical cyclones, strong nonlinear events in the low and mid-latitudes in the weather system, can influence ENSO greatly. Most tropical cyclones form on the side of the subtropical ridge closer to the equator, then move poleward past the ridge axis before recurving into the main belt of the westerlies. It is well known that surface westerlies on the equator are an essential part of the development of El Niño events. Several studies have pointed out that a single tropical cyclone can also generate significant equatorial westerlies (Harrison & Giese, 1991; kindle & Phoebus, 1995). Gao et al. (1988) proposed a triggering mechanism of the near-equatorial cyclones on El Niño. They pointed out that the near-equatorial tropical cyclones developing equatorward of 10°N can intensify equatorial westerlies and produce Kelvin waves, which propagate to the South American Coasts in about 2-3 months, inducing SST to rise there. According to their result, the near-equatorial cyclones play an essential role in El Niño in its beginning, continuous, and developing period. Sobel & Camargo (2005) argued that western North Pacific tropical cyclones play an active role in ENSO dynamics, by helping a warm event which is already taking place to persist or strengthen. They proposed that tropical cyclones in the western North Pacific can produce equatorial surface westerly anomalies near the dateline, and an associated SST increase in the central and eastern Pacific. These signals are of the right sign to contribute to the enhancement of a developing El Niño event. 2.2 Tropical cyclone-induced mechanical energy input and its variability According to the new theory of oceanic general circulation, external sources of mechanical energy are required to maintain the quasi-steady oceanic circulation. Wind stress and tidal dissipation are the primary sources of mechanical energy. However, tropical cyclone, a vitally important component of the atmospheric circulation system at low- and mid-latitudes, may be an important mechanical energy source, which have been ignored because in the commonly used low spatial resolution wind stress data, these strong nonlinear events are smoothed out. Nillson (1995) estimated the energy input to the inertial waves induced by tropical cyclones theoretically as 0.026 TW, while Shay & Jacob (2006) estimated as 0.74TW using the averaged downward vertical energy flux of 2ergs cm-2 s-1 based on the observational data profile during the passage of the hurricane Gilbert. Based on a hurricane-ocean coupled model (Schade & Emanuel, 1999), the mechanical energy input to the world’s oceans induced by tropical cyclones was estimated (Liu et al., 2008). As shown in Fig.1, tropical cyclones vary greatly in their location and strength and its activity is different each year; thus, for the study of their contribution to the general oceanic circulation and climate, the most objective approach is to estimate the annual mean contribution from these storms. Then the energy input to the ocean induced by over 1500 tropical cyclones from 1984 to 2003 was calculated: (a) One of the major forms of energy transfer from wind to the ocean is through surface waves. The annual energy input to the surface waves induced by tropical cyclones averaged from 1984 to 2003 is 1.62TW. (b) The wind energy input to the surface currents, including both the geostrophic and ageostrophic components, by tropical cyclones is 0.1TW. (c) Tropical cyclones are excellent generators of near-inertial motions, which are the most likely contributor to the subsurface turbulence, internal waves, and the subsurface diapycnal mixing, because of their large wind stress that change on the inertial time scale.
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The generation of inertial motions by tropical cyclones has been discussed in previous studies (e.g. Price, 1981, 1983). The energy flux due to wind forcing associated with tropical cyclones averaged from 1984 to 2003 is 0.03TW. (d) Tropical cyclone-induced cooling in the upper ocean is a striking phenomenon, which has been documented in many studies. Within the vicinity of a tropical cyclone, strong winds blowing across the sea surface drive strong ocean currents in the mixed layer. The vertical shear of the horizontal current at the base of mixed layer induces strong turbulence, driving mixing of warm/old water across the mixed layer base (Emanuel, 2005). As a result, sea surface temperature is cooled down. Most importantly, the warming of water below the mixed layer raises the center of mass, and the gravitational potential energy (GPE) of the water column is increased. According to the calculation, the annual mean GPE increase induced by tropical cyclones averaged from 1984 to 2003 is 0.05TW. The relationship between the increase of GPE and the energy input to the near-inertial currents and the surface currents for each individual tropical cyclone over the past 20 years are demonstrated in Fig. 2a and 2b, respectively. It is clearly seen that the near-inertial energy input alone cannot account for the increase of the GPE when the hurricanes are strong. The ratio of GPE increase to the wind energy input to the near-inertial currents and the total surface currents versus normalized PDI (power dissipation index: PDI
Tlife
3 vmax dt¸ ,
which indicates the strength of the tropical cyclones) are shown in Fig. 2c and 2d, respectively. For weak tropical cyclones the increase of GPE is limited and it may be dominated by the contribution from the near-inertial energy from the wind.
Fig.2. Relationship between the increase of GPE and the energy sources from the hurricanes: (a) GPE vs near-inertial components; (b) GPE vs wind energy input to the surface currents; (c) the ratio of GPE increase to near-inertial energy from the wind vs PDI; and (d) the ratio of GPE increase to energy input from the wind input to the surface currents vs PDI. In the upper panels the solid lines indicate best-fit power laws (Liu et al., 2008).
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For hurricanes, however, the near-inertial energy from the wind can only supply a small portion of the energy needed for GPE increase, and the remaining portion of energy should be supplied by subinertial components of the wind energy input to the surface currents. Therefore, when the hurricane is strong, wind energy input to the subinertial motion is not totally dissipated in the mixed layer; instead, it contributes to the increase of GPE. Moreover, the conversion rate of kinetic energy input from the wind to GPE also increases as the strength of the hurricane increases. The distribution of the energy input to the near-inertial motions from tropical cyclones averaged from 1984 to 2003 is shown in Fig.3. It is readily seen that most of this energy is distributed in the latitudinal band from 10° to 30°N in the western Pacific and in the North Atlantic, with approximately half of the total energy being input into the western North Pacific (The distribution of the other forms of energy generated from tropical cyclones has similar patterns).
Fig. 3. (right) Energy input to near-inertial motions induced by tropical cyclones averaged from 1984 to 2003 (units: mW m-2); (left) the meridional distribution of the integrated energy. (Liu et al., 2008) According to the previous studies, the energy input induced by smoothed wind stress to the surface geostrophic currents is estimated as 0.88TW (Wunsch, 1998), the energy input to surface waves is 60TW (Wang & Huang, 2004a) and the energy input to Ekman layer is about 3TW, including 0.5-0.7TW over the near-inertial frequency (Alford, 2003; Watanabe & Hibiya, 2002) and 2.4TW over the subinertial range (Wang & Huang, 2004b). It seems that the energy input by tropical cyclones is much smaller than that from smoothed wind field. However, it may also have a non-ignorable role in the oceanic circulation and climate. Figure 4 shows the distribution of the energy input to surface waves (induced by NCEP-NCAR wind field and tropical cyclones) averaged from 1984 to 2003. The left panel is the meridional distribution of the zonally integrated results, where the blue line is the energy input from the smoothed wind field and the red line is the total energy input. From the meridional distribution, it is readily seen that the energy generated by tropical cyclones greatly enhances the energy input at the midlatitude. In the latitudinal band from 10° to 30°N, tropical cyclones account for 22% increase of the energy, and in the western North Pacific, they account for 57% increase of energy, compared with results calculated from smoothed wind data. Although the total amount of energy input by tropical cyclones is much smaller than that by smoothed wind field, it may be more important for many applications including ecology, fishery, and environmental studies since they occur during a short time period at the midlatitude band where stratification is strong.
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Fig. 4. (right) Distribution of energy input generated from smoothed wind field and tropical cyclones to surface waves averaged from 1984 to 2003 (units: mW m-2) and (left) the meridional distribution of the zonal integrated energy source. The blue line is the energy input generated by smoothed wind stress, and the red line is the total energy input, including contributions due to tropical cyclones. (Liu et al., 2008) Emanuel (2001) argued that subtropical cyclones are one of the strongest time-varying components in the atmospheric circulation. Accordingly, great changes in energy input to the ocean induced by tropical cyclones are expected. Figure5 shows the decadal variability of the normalized annual mean energy input to the ocean induced by tropical cyclones, the energy input to the ocean based on the NCEP-NCAR wind stress dataset (Huang et al., 2006), the normalized PDI and the normalized number of global tropical cyclones. The energy input from tropical cyclones show strong interannual and decadal variability with an increasing rate of 16% over the past 20 years, which is similar as the variability of the PDI, and the correlation coefficient is 0.92. That is, the energy input induced by tropical cyclones depends upon the strong hurricanes. Moreover, the energy input is also associated with the number of tropical cyclones in each year, and the correlation coefficient is 0.33. In addition, it can be readily seen that the energy input from tropical cyclones varies much more greatly than that from smoothed wind field, which may have an important role in the climate variability.
Fig.5. The normalized annual-mean energy input to surface waves from hurricane (black solid line), from the NCEP-NCAR wind stress dataset (blue dash-dot line), the normalized PDI (red dashed line) and the number of tropical cyclones (magenta dotted line).
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2.3 The mixed layer deepening induced by tropical cyclones The strong activity of tropical cyclones can deepen the mixed layer at low- and mid-latitudes. Huang et al. (2007) have shown that the mixed layer deepening at low and middle latitudes can enhance the meridional pressure difference and thus the overturning circulation and poleward heat flux, and at the same time, take less mechanical energy to support to subsurface diapycnal mixing. Then a natural question is, how much do the tropical cyclones contribute to the mixed layer deepening at low and mid-latitudes at the global scale? Owing to the strong wind associated with tropical cyclones, mixing in the ocean is greatly enhanced, deepening the mixed layer. The mixed layer deepening for an individual tropical cyclone is defined as the difference between the initial mixed layer depth and the maximal mixed layer depth obtained from the model at a given station during the whole process of the passing through of a tropical cyclone. However, there is a possibility that several tropical cyclones passed through the same grid point within one year, each time the mixed layer deepening is denoted as dh j . If there are N tropical cyclones that passed through this grid in one year, the total mixed layer deepening at this grid is dH j 1 dh j , and the N
distribution in the world’s oceans is shown in Fig.6. The maximum mixed layer deepening induced by tropical cyclones is on the order of 100m. It is readily seen that the mixed layer deepening induced by tropical cyclones accumulates at low- and mid-latitude, which may be much important for the meridional overturning circulation, and thus the climate.
Fig.6. Annual mean (accumulated) mixed layer deepening (m) induced by tropical cyclones averaged from 1984 to 2003. (Liu et al., 2008) In general, with the passing of a tropical cyclone, the mixed layer depth can be increased remarkably. Furthermore, after the passing through of the tropical cyclone, the mixed layer gradually relaxes back to the initial state. Woods (1985) have demonstrated that the mixed layer deepening/shoaling process can play the most important critical roles in watermass formation. The deepening of the mixed layer enables a mass exchange from the pycnocline, leading to obduction, which indicates the irreversible mass flux from the permanent pycnocline to the mixed layer; on the other hand, mixed layer retreating leaves water mass behind, leading a mass flux from the mixed layer, and thus an enhancement of subduction, which indicates the irreversible mass flux from the mixed layer to the permanet pycnocline.
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Thus, the mixed layer deepening/shoaling process induced by tropical cyclones may be an important mechanism for the watermass formation/erosion. The total volume flux of mixed layer deepening induced by tropical cyclones is estimated as 39 Sv (1 Sv=106 m3 s-1), with 22.4 Sv in the North Pacific. Qiu and Huang (1995) discussed subduction and obduction in the oceans; they estimated that the basin-integrated subduction rate is 35.2 Sv and obduction rate 7.8 Sv in the North Pacific (10° off the equator). That is, the total rate of mixed layer deepening induced by tropical cyclones is approximately 50% of the subtropical water mass formation rate through subduction and it is much larger than obduction. However, the volume flux of mixed layer deepening induced by tropical cyclones cannot be simply regarded as the induced subduction/obduction rate enhancement. In the study of water mass movement, the upper ocean can be divided vertically into four layers: the Ekman layer, the mixed layer, the seasonal pycnocline, and the permanent pycnocline. Water parcels entrained into the mixed layer during the passage of tropical cyclones may be originated from the seasonal pycnocline, rather than from the permanent pycnocline; similarly, water parcels released during the mixed layer retreating period may be re-entrained into the mixed layer downstream. On the other hand, the subduction/obduction rate for the stations near the passage of tropical cyclone can also be affected if the subducted/obducted water parcels pass through the typhoon region during the mixed layer deepening period, which can re-entrain the water parcels in the pycnocline to the mixed layer. However, so far how to estimate the subduction/obduction enhancement induced by tropical cyclones remains unclear. Consequently, the mixed layer deepening and shoaling process induced by tropical cyclones must have a major impact on water mass balance in the regional and global oceans, which needs our further study and water mass balance without taking into consideration of the contribution of tropical cyclones may not be acceptable. 2.4. The vertical diffusivity induced by tropical cyclones Ocean mixing affects global climate because it is linked to the ocean’s ability to store and transport heat (Wunsch & Ferrari, 2004). The winds associated with tropical cyclones are known to lead to localized mixing of the upper ocean (Price, 1981; Jacob et al., 2000; D’Asaro, 2003). Furthermore, they are important mixing agents at the global scale. Sriver & Huber (2007) estimated the vertical diffusivity induced by tropical cyclones based on the temperature data. However, the assumption that all mixing in a given year is achieved during the single largest cooling event may underestimate the vertical mixing rate induced by tropical cyclones. In our study, the vertical diffusivity averaged over the lifetime of a tropical cyclone can be defined by the following scaling: k wdh , where dh is the mixed layer deepening due to cyclone stirring, and w dh / Tlife is the equivalent upwelling velocity averaged over the life cycle of tropical cyclone. However, for the study of oceanic general circulation, it is more appropriate to define the contribution due to each tropical cyclone in terms of the annual mean vertical diffusivity k j w j dh j dh 2j / Tyear (1) The annual meaning (accumulated) vertical diffusivity is defined as
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N
1
j 1
Tyear
k kj
N
dh j 1
2 j
(2)
Fig. 7. Annual-mean vertical diffusivity induced by tropical cyclones from 1984 to 2003 (units: 10-4 m2 s-1): (right) the horizontal distribution and (left) the zonally averaged vertical diffusivity. (Liu et al., 2008) The horizontal distribution of the tropical cyclone-induced vertical diffusivity is shown in Fig. 7. It indicates that vertical diffusivity induced by tropical cyclones is on the order of (1-6)×10—4m2s-1, which is approximately 10 to 100 times larger than the low environmental diffusivity (0.05-0.1) ×10—4m2s-1 observed in the subtropical ocean below the mixed layer. Thus, the winds associated with tropical cyclones generate strong, near-inertial internal waves, making them efficient upper ocean mixers. Although the hurricane-induced mixing takes place in a vertical location in the water column quite different from that of deep mixing induced by tides, they all contribute to the maintenance of the oceanic general circulation and climate. Climate is especially sensitive to mixing variations in the tropical ocean (Bugnion et al., 2006) because this region of strong stratification is the most efficient place for mixing to drive strong heat transport (Scott & Marotzke, 2002; Nof & Gorder, 1999, 2000; McWilliams et al., 1996). The cyclone-induced mixing is a fundamental physical mechanism that may act to stabilize tropical temperature, mix the upper ocean, and cause amplification of climate change (Sriver & Huber, 2007).
3. How the tropical cyclone’s behavior is affected by the ocean? During the past decade or so, many researchers have suggested that because of global warming, the sea surface temperature will likely increase, which will then lead to an increase in both the number and intensity of tropical cyclones (Chan & Liu, 2004). Emanuel (2005) found that the hurricane power dissipation, which indicates the potential destructiveness of hurricanes, is highly correlated with tropical sea surface temperature, reflecting well-documented climate signals. Moreover, the total power of dissipation has increased markedly since the mid-1970s due to both longer storm lifetimes and greater storm intensities. Thus, it was proposed that the future warming may lead to an upward
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trend in tropical cyclone destructive potential. Sriver and Huber (2006) further proposed that a 0.25°C increase in mean annual tropical sea surface temperature corresponds roughly to a 60% increase in global Power Dissipation of tropical cyclones. Webster et al. (2005) showed that in an environment of increasing sea surface temperature, a large increase was seen in the number and proportion of hurricanes reaching categories 4 and 5 while the number of cyclones and cyclone days has decreased in all basins except the North Atlantic during the past decade. However, in the more recent work published by Emanuel et al. (2008), based on a new technique for deriving hurricane climatologies from global data, he stated that global warming should reduce the global frequency of hurricanes, though their intensity may increase in some locations. Emanuel (2001) argued that tropical cyclones are one of the strongest time-varying components in the atmospheric circulation. The interannual variations of tropical cyclone activity received much more attention. Among these, most studies focus on the effect of the El Niño/Southern Oscillation (ENSO). ENSO affects tropical cyclones strongly in several basins, though its influence is different in each. For the western North Pacific, during warm ENSO events, there is the eastward and equatorial shift in genesis location of tropical cyclones and longer lift span (Wang & Chan, 2002). However, due to the differences in data and technique, the results about the influence of ENSO on the frequency of tropical cyclones may be somewhat controversial. Chan (1985, 2000), Wu& Lau (1992), and others reached a common conclusion that the number of tropical storm formation over the western North Pacific is less than normal during El Niño years. However, in more recent work (Chan & Liu, 2004; Camargo & Sobel, 2005), it is shown that the mean annual tropical cyclones in the western North Pacific is higher (lower) during El Niño (La Niña) year. For the eastern North Pacific, the formation points shifts west, more intense hurricanes are observed, and tropical cyclones track father westerward and maintain a longer lifetime in association with warm ENSO events (Schroeder & Yu, 1995; Irwin & Davis, 1999; Kimberlain, 1999) . Moreover, in the South Pacific, tropical cyclones originated farther east, resulting in more storms in the eastern South Pacific and fewer in the western South Pacific during El Niño years (Revell & Goulber, 1986). In the North Atlantic, when El Niño is present, there are fewer and/or weaker storms and its genesis father north (Gray et al., 1993; Knaff, 1997).
4. Conclusions Climate variability and any resulting change in the characteristics of tropical cyclones have become topics of great interest and research. As we discussed above, the climate signals, including ENSO, global warming, can greatly influence the tropical cyclone activity, including its number and intensity. On the other hand, a tropical cyclone can affect the local thermal structure and currents of the upper ocean, which has been discussed much in the previous studies. However, relatively little is known about the influence of tropical cyclone activity on the oceanic circulation and climate. Therefore, in this study we mainly focus on the role of tropical cyclones in regulating the general oceanic circulation and climate. The tropical cyclones can influence the oceanic circulation in many aspects: 1) Tropical cyclones play an essential role in modulating, even triggering ENSO; 2) Tropical cyclones are an important mechanical energy sources required to maintain the quasi-steady oceanic
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circulation. 3) Mixed layer deepening induced by tropical cyclones at low and midlatitudes can enhance the meridional pressure difference and thus the overturning circulation and poleward heat flux. Moreover, the mixed layer deepening/shoaling processes induced by tropical cyclones can also affect the water mass formation/erosion, which need the further study. 4) Tropical cyclones can lead to strong localized mixing which affects global climate. Nevertheless, these studies are only the first step toward unraveling the complicated roles of tropical cyclones in the oceanic circulation and climate system. Many important questions remain unclear at the present time. For example, tropical cyclones are active only for a small fraction of the annual cycle. How do the energy input and the increase of vertical diffusivity induced by tropical cyclones over a small fraction of time in a year affect the general oceanic circulation? How do the mixed layer deepening/shoaling processes induced by tropical cyclones affect the formation/erosion, and then the subduction/obduction? To answer these questions further study is clearly needed.
5. References Alford, M. H. (2003). Improved global maps and 54-year history of wind-work done on the ocean inertial motions. Geophys. Res. Lett., 30, 1424, doi: 10.1029/2002GL016614. Black, P. G. (1983). Ocean temperature changes induced by tropical cyclones. Ph. D. thesis. The Pennsylvania State University, 278PP. Bugnion, V., C. Hill & P. H. Stone (2006). An adjoint analysis of the meridional overturning circulation in an ocean model. J. Clim., 19, 3732-3750. Camargo, S. J. & A. H. Sobel (2005). Western North Pacific tropical cyclone intensity and ENSO . J. Clim., 18, 2996-3006. Chan, J. C. J. (1985). Tropical cyclone activity in the northwest Pacific in relation to the El Nino/Southern Oscillation phenomenon. Mon. Wea. Rev., 113, 599-606. Chan, J.C.J. (2000). Tropical cyclone activity over the western North Pacific associated with El Nino and La Nina events. J. Climate, 13, 2960-2972. Chan, J.C.J., K. S. Liu (2004). Global warming and western North Pacific typhoon activity from an observational perspective. J. Clim., 17, 4590-4602. Chang, S. W. & R. A. Anthes (1979). The mutual response of the tropical cyclone and the ocean. J. Phys. Oceanogr., 9, 128-135. D’Asaro, E. A. (2003). The ocean boundary below Hurricane Dennis. J. Phys. Oceanogr., 33, 561-579. Dong, K. (1988). El nino and tropical cyclone frequency in the Australian region and the northwest Pacific. Aust. Meteor. Mag., 36, 219-225. Emanuel, K. A. (2001). The contribution of tropical cyclones to the oceans meridional heat transport. J. Geophys. Res., 106(D14), 14771-14781. Emanuel, K. A. (2005). Increasing destrctiveness of tropical cyclones over the past 30 years. Nature, 436, 686-688. doi: 10.1038/nature03906. Emanuel, K. A., R. Sundararjan & J. Williams (2008). Hurricanes and global warming: results from downscaling IPCC AR4 simulations. Bull. Amer. Meteorol. Soc.,347-367. Gao. S., J. Wang & Y. Ding (1988). The triggering effect of near-equatorial cyclones on EL Nino. Adv. Atmos. Sci., 5, 87-95. Ginis, I. , K. Z. Dikinov & A. P. Khain (1989). A three dimensional model of the atmosphere and the ocean in the zone of a typhoon. Dikl. Akad. Nauk SSSR, 307,333-337.
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Ginis, I. (1995). Ocean response to the tropical cyclone. Global Perspective on Tropical Cyclones. WMO/TD-NO.693, 198-260. Gray, W. M., C. W. Landsea, P. W. Mielke, Jr., & K. J. Berry (1993). Predicting Atlantic basin seasonal tropical cyclone activity by 1 August. Weather and Forecasting, 8, 73-86. Greatbatch, R. J. (1983). On the response of the ocean to a moving storm: The nonlinear dynamics. J. Phys. Oceanogr., 13, 357-367. Harrison, D. E., & B. S. Giese (1991). Episodes of surface westerly winds as observed from islands in the western tropical Pacific. J. Geophys. Res., 96, 3221-3237. Horel. J. D. & J. M. Wallace (1981). Planetary-scale atmospheric phenomena associated with the Southern Oscillation. Mon. Wea. Rev., 109, 813-829. Huang, R. X., W. Wang & L. L. Liu (2006). Decadal variability of wind-energy input to the world ocean. Deep-Sea Res. II., 53, 31-41. Huang, R. X., C. J. Huang & W. Wang (2007). Dynamical roles of mixed layer in regulating the meridional mass/heat fluxes. J. Geophys. Res., 112, C05036, doi: 10.1029/2006JC004046. Irwin, R. P. & R. E. Davis (1999). The relationship between the Southern Oscillation Index and tropical cyclone tracks in the eastern North Pacific. Geophys. Res. Lett., 20, 2251-2254. Jacob, S. D., L. K. Shay, A. J. Mariano & P. G. Black (2000). The 3D oceanic mixed layer response to Hurricane Gilbert. J. Phys. Oceanogr., 30, 1407-1429. Kimberlain, T. B. (1999). The effects of ENSO on North Pacific and North Atlantic tropical cyclone activity. In preprints of the 23 rd conference on Hurricanes and Tropical Meteorology, 250-253. Boston: American Meteorological Society. Kindle, J. C., & P. A. Phoebus (1995). The ocean response to operational westerly wind bursts during the 1991-1992 El Nino. J. Geophys. Res., 100, 4893-4920. Knaff, J. A. (1997). Implications of summertime sea level pressure anomalies in the tropical Atlantic region. J. Clim., 10, 789-804. Leipper, D. F. (1967). Observed ocean conditions in Hurricane Hilda. J. Atmos. Sci., 24, Liu, L. L., W. Wang & R. X. Huang (2008). The mechanical energy input to the ocean induced by tropical cyclones. J. Phys. Oceanogr., 38, 1253-1266. Macdonald, A. M. & C. Wunsch (1996). The global ocean circulation and heat flux. Nature, 382, 436-439. McWilliams, J. C., G. Danabasoglu & P. R. Gent (1996). Tracer budgets in the warm water sphere. Tellus A, 48, 179-192. Nilsson, J. (1995). Energy flux from traveling hurricanes to the internal wave field. J. Phys. Oceanogr., 25, 558-573. Nof, D. & Van Gorder, S. (1999). A different perspective on the export of water from the south Atlantic. J. Phys. Oceanogr., 29, 2285-2302. Nof, D. & Van Gorder, S. (2000). Upwelling into the thermocline of the Pacific Ocean. Deep-Sea Res. I, 47, 2317-2340. Price, J. F. (1981). Upper ocean response to a hurricane. J. Phys. Oceanogr., 11, 153-175. Price, J. F. (1983). Internal wave wake of a moving storm. Part I: Scales, energy budget and observations. J. Phys. Oceanogr., 13, 949-965. Qiu, B., & R. X. Huang (1995). Ventilaiton of the North Atlantic and North Pacific: Subduction Versus Obduction. J. Phys. Oceanogr., 25, 2374-2390.
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Revell, C. G. & S. W. Goulter (1986). South Pacific tropical cyclones and the Southern Oscillation. Mon. Wea. Rev., 114, 1138-1145. Schade, L. R. & K. A. Emanuel (1999). The ocean’s effect on the intensity of tropical cyclones: Results from a simple coupled Atmosphere-Ocean Model. J. Atmos. Sci., 56, 642-651. Schroeder, T. A. & Z. P. Yu (1995). Interannual variability of central Pacific tropical cyclones. In Preprints of the 21st conference on Hurricanes and Tropical Meteorology, 437-439. Boston: American Meteorological Society. Scott, J. R. & J. Marotzke (2002). The location of diapycnal mixing and the meridional overturning circulation. J. Phys. Oceanogr., 32, 3578-3595. Shay, L. K. & S. D. Jacob (2006). Relationship between oceanic energy fluxes and surface winds during tropical cyclone passage. Atmosphere-Ocean Interactions II: Advances in Fluid Mechanics, W. Perrie, Ed., WIT Press, Southampton, United Kingdom, 115-142. Sobel, A. H. & S. J. Camargo (2005). Influence of western North Pacific tropical cyclones on their large-scale environment. J. Atmos. Sci., 62, 3396-3407. Sriver, R. L. & M. Huber (2006). Low frequency variability in globally integrated tropical cyclone power dissipation. Geophys. Res. Lett., 33, L11705, doi: 10.1029/ 2006GL026167. Sriver, R. L. & M. Huber (2007). Observational evidence for an ocean heat pump induced by tropical cyclones. Nature, 447, 577-580. doi: 10.1038/nature05785. Sutyrin, G. G. & A. P. Khain (1979). Interaction of the ocean and atmosphere in the area of moving tropical cyclones. Dokl. Akad. Nauk SSSR, 249, 467-470. Wang, B. & J. C. L. Chan (2002). How strong ENSO events affect tropical storm activity over the western North Pacific. J. Clim., 15, 1643-1658. Wang, W. & R. X. Huang (2004a). Wind energy input to the surface waves. J. Phys. Oceanogr., 34, 1276-1280. Wang, W. & R. X. Huang (2004b). Wind energy input to the Ekman layer. J. Phys. Oceanogr., 34, 1267-1275. Watanabe, M. & T. Hibiya (2002). Global estimate of the wind-induced energy flux to the inertial motion in the surface mixed layer. Geophys. Res. Lett., 29, 1239, doi: 10.1029/2001GL04422. Webster, P. J., G. J. Holland, J. A. Curry & H. R. Chang (2005). Changes in tropical cyclone number, duration and intensity in a warming environment. Science, 309, 1844-1846. Withee, G. W., & A. Johnson (1976). Data report: buoy observations during Hurricane Eloise (September 19 to October 11, 1975), US Dep. Commer., NOAA, NSTL Station, MS Woods, J. D. (1985). The physics of pycnocline ventilation. Coupled ocean-Atmosphere Models. J.C.J.Nihoul, Ed., Elservier Sci. Pub., 543-590. Wu, G. & N. C. Lau (1992). A GCM simulation of the relationship between tropical-storm formation and ENSO. Mon. Wea. Rev., 120, 958-977. Wunsch, C. (1998). The work done by the wind on the oceanic general circulation. J. Phys. Oceanogr., 28, 2332-2340. Wunsch, C. & Ferrari, R. (2004). Vertical energy flux, and the general circulation of the oceans. Annu. Rev. Fluid Mech, 36, 281-314.
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x5 Possible impacts of global warming on typhoon activity in the vicinity of Taiwan Chia Chou
Research Center for Environmental Changes, Academia Sinica, Taipei, Taiwan Department of Atmospheric Sciences, National Taiwan University, Taipei Taiwan
Jien-Yi Tu
Department of Atmospheric Sciences, Chinese Culture University, Taipei Taiwan
Pao-Shin Chu Department of Meteorology, SOEST, University of Hawaiiat Manoa, Honolulu Hawaii 1. Introduction
Typhoons are one of the most extreme natural events over the western North Pacific–East Asian (WNP–EA sector). Typhoons often affect the spatial distribution of regional precipitation in summer since they are a major source of rainfall over this region. For example, in 2004, 10 typhoons occurred in Japan and brought more than usual precipitation, causing widespread damage, whereas drought occurred in the Philippines and southern China (Kim et al., 2005; Levinson et al., 2005; Wu et al., 2005). Typhoon-related climate studies often focus on the variation of typhoon intensity, frequency, and track in multitemporal scales ranging from intraseasonal to interdecadal (Chan, 1985, 2000; Chia and Ropelewski, 2002; Chu, 2004; Ho et al., 2006; Matsuura et al., 2003; Wang and Chan, 2002). In recent years, the influence of global warming on the intensity of tropical cyclones has received much attention. Emanuel (2005), Hoyos et al. (2006), and Webster et al. (2005) found increasing trends in the western Pacific and Atlantic based on some available besttrack datasets. Chan and Liu (2004) and Klotzbach (2006) found small or no trends using alternate analysis techniques. Other studies (e.g., Landsea et al., 2006) have shown opposite trends to those found by Emanuel in the west Pacific by examining other best-track datasets. Besides observations, model simulations also show that intense tropical cyclones will be more frequent in the future warmer climate, while the total number of tropical cyclones tends to decrease (Bender et al., 2010; Emanuel et al., 2008; Zhao et al., 2009). In addition to the increase in tropical cyclone intensity, one study also found a detectable shift of the typhoon track over the WNP–EA in the past four decades (Wu et al., 2005). Such a change also affects regional precipitation (Ren et al., 2006). For a future climate projection, the typhoon track over the WNP–EA region may potentially be affected by global warming (Wu and Wang, 2004). In our study, we also focus on the variation of typhoon tracks,
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particularly on the abrupt change of typhoon tracks from a historical perspective. Observational data for Taiwan are useful for studying variations of typhoon tracks over the WNP–EA region because of the island’s unique location. Taiwan is located at the turning point of the track for most typhoons in the WNP–EA region (Camargo et al., 2007). Figure 1 shows two major typhoon paths over the WNP–EA region: one is moving westward to the South China Sea directly and the other is turning north to either Japan or Korea. Taiwan is located just between these two major tracks, so the number of typhoon landfalls on Taiwan is sensitive to the shift of the typhoon track. Thus, we use the number of typhoons that passed through the vicinity of Taiwan (21º–26ºN, 119º–125ºE) as an index to examine the variation of the typhoon track in the WNP–EA region. The results here are mainly from Tu et al. (2009), along with a discussion of global warming impacts on typhoon track. The data and statistical methods used in this study are briefly discussed in section 2. We first identified the abrupt shift of the typhoon track in section 3 and then discussed its association with large-scale environmental changes in section 4. A possible association of this change in typhoon track with global warming was discussed in section 5, followed by a discussion and conclusions.
2. Data, statistical methods, and climate model 2.1 Data The number of typhoons in the vicinity of Taiwan from 1970 to 2006 is provided by the Central Weather Bureau (CWB) in Taiwan (Chu et al., 2007). Independently, the typhoontrack information for the period of 1970-2009 is obtained from the Regional Specialized Meteorological Center (RSMC) Tokyo—Typhoon Center. Here we defined the maximum surface wind over 34 kt as a typhoon case. To understand the influence of the large-scale environment on typhoon activity, the following two global datasets were analyzed: (1) a monthly optimum interpolation (OI) sea surface temperature (SST) with 1º spatial resolution from January 1982 to December 2009 (Reynolds et al., 2002), and (2) other large-scale variables, such as the geopotential height and wind field, are derived from (1979–2009) the National Centers for Environmental Prediction/Department of Energy (NCEP/DOE) Reanalysis 2 (NCEP-2) data (Kanamitsu et al., 2002), with a horizontal resolution of 2.5º latitude × 2.5º longitude. 2.2 Statistical Methods To detect abrupt shifts in tropical cyclone records, we use a Bayesian changepoint analysis (Chu and Zhao, 2004; Zhao and Chu, 2006). Because typhoon occurrence in the study domain is regarded as a rare event, a Poisson process is applied to provide a reasonable representation of typhoon frequency. Poisson process is governed by a single parameter: the Poisson intensity. A detail description can be found in Tu et al. (2009). Besides tropical cyclones, it is also of interest to investigate whether there is any change point in the SST records or typhoon passage frequency series. Since these variables do not follow a Poisson process, we use a different method to detect abrupt shifts in the temperature or passage frequency series: a log-linear regression model in which a step function is expressed as an independent variable is adopted. If the estimated slope is at least twice as large as its standard error, one would reject the null hypothesis (i.e., slope being
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zero) at the 5% significance level. This model is similar to that used in Elsner et al. (2000) and Chu (2002). To evaluate the difference in the mean circulation between two samples, we use a classic nonparametric test, known as the Wilcoxon-Mann-Whitney test (Chu, 2002). To perform this test, the two data batches need to be pooled together and ranked. The null hypothesis assumes that the two batches come from the same distribution. The details can also be found in Tu et al. (2009). To calculate the trends of SST and typhoon activity in 1982-2009 and 1970-2009 respectively, these variables are computed for each typhoon season by a rank regression method, i.e., minimizing a product of usual variable times its rank in a centered ranking system (Hollander and Wofle, 1999; Neelin et al., 2006). A Spearman-rho test is used to examine the statistical significance of the trend. 2.3 Model A coupled ocean–atmosphere–land model of intermediate complexity (Neelin and Zeng, 2000; Zeng et al., 2000) is used in this study. Based on the analytical solutions derived from the Betts–Miller moist convective adjustment scheme (Betts and Miller, 1993), typical vertical structures of temperature, moisture, and winds for deep convection are used as leading basis functions for a Galerkin expansion (Neelin and Yu, 1994; Yu and Neelin, 1994). The resulting primitive-equation model makes use of constraints on the flow by quasiequilibrium thermodynamic closures and is referred to as the quasi-equilibrium tropical circulation model with a single vertical structure of temperature and moisture for deep convection (QTCM1). Because the basic functions are based on vertical structures associated with convective regions, these regions are expected to be well represented and similar to a general circulation model (GCM) with the Betts–Miller moist convective adjustment scheme. Instead of coupling a complicated ocean general circulation model, a slab mixed layer ocean model with a fixed mixed layer depth of 50 m is used. By specifying Q flux, which crudely simulates divergence of ocean transport (Hansen et al., 1988, 1997), SST can be determined by the energy balance between surface radiative flux, latent heat flux, sensible heat flux, and Q flux. The Q flux can be obtained from observations or ocean model results (Doney et al., 1998; Keith, 1995; Miller et al., 1983; Russell et al., 1985). In general, the Q flux varies from ocean to ocean as well as from season to season. QTCM version 2.3 is used here, with the solar radiation scheme slightly modified.
3. Abrupt shift of typhoon track A small area of 21º–26ºN, 119º–125ºE is defined as the vicinity of Taiwan (Chu et al., 2007). If a typhoon passes through this area, we count it as one that influences Taiwan. Figure 2 shows that a majority (over 90%) of typhoons pass through this region in June–October (JJASO), which is a typical typhoon season over the WNP–EA region (Chu et al., 2007). Thus, we count the number of typhoons only for these months of each year, instead of for the entire 12 months. Figure 3a is the time series of seasonal (JJASO) typhoon numbers in the vicinity of Taiwan from 1970 to 2006. The interannual variation is relatively small before 1982, but becomes much stronger after 1982. An increase of the number of typhoons in recent years is also evident. Figure 3b displays the posterior probability mass function of the changepoint plotted as a function of time (year). High probability on year i implies a more
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likely change occurring, with year i being the first year of a new epoch, or the so-called changepoint. In Fig. 3b, we note a great likelihood of a changepoint on the typhoon rate in 2000. The average typhoon rate is 3.3 yr-1 during the first epoch (1970–99), but increased to 5.7 yr-1 during the second epoch (2000–06), thus almost doubling from the first to the second. Because there are two parameters to estimate for each epoch, given a changepoint, the minimum sample size is two. To achieve robust results, however, Chu and Zhao (2004) and Zhao and Chu (2006) suggested the use of 5 yr at each end of the dataset to estimate the prior parameters. Because the data observed after the changepoint year in 2000 are quite consistent, showing higher typhoon counts relative to the first epoch, we feel that our approach and the sample size (n=7) are appropriate to establish a consistent estimation for the “after changepoint” period. Separately, a nonparametric test also shows that the difference of the mean of typhoon numbers (Fig. 3a) between the two epochs is significant at the 5% level. To further substantiate the abrupt shift in typhoon activity, Fig. 3c displays the posterior density function of the rate parameter before and after the changepoint year. The posterior distribution represents a combination of the prior distribution and the likelihood function. Note the very little overlapping areas in the tail areas between two posterior distributions in Fig. 3c, supporting the notion of a rate increase from the first epoch to the second. To understand the association of the variation of typhoon number over the vicinity of Taiwan with the spatial distribution of typhoon activity over a larger area, such as the entire WNP–EA region, the frequency of the typhoon occurrence is counted for each 6-h interval for each grid box of 2.5º× 2.5º (Stowasser et al., 2007; Wu and Wang, 2004). Figure 3d shows the difference in the mean typhoon rate between the two epochs, that is, the period of 2000– 06 minus the period of 1970–99. The spatial distribution exhibits a pronounced increase of typhoon frequency north of 20ºN and a decrease south of 20 ºN over the western part of the WNP–EA region (100º–140ºE), implying a northward shift of the typhoon frequency since 2000. The area with a significance level at the 5% in Fig. 3d (northeast of the Taiwan vicinity) is slightly different from the vicinity of Taiwan defined in Fig. 3a. This is because of the way typhoon counts constructed in Fig. 3a are somewhat different from the typhoon frequency in Fig. 3d, which contains mixed information of typhoon numbers and typhoon translation speed. Examining the total number of typhoon formations over the entire WNP, no noticeable changes are found. However, on a regional scale, we did find a reduction of the formation number over the South China Sea and the Philippine Sea, but little change over the vicinity of Taiwan (not shown). Overall, this suggests that the typhoon track over the western part of the WNP–EA region has shifted northward from the South China Sea and the Philippine Sea toward the vicinity of Taiwan and the East China Sea since 2000. Thus, the increased typhoon number over the vicinity of Taiwan after 2000 (Fig. 3a) is not an isolated local feature, but is consistent with the northward shift of the typhoon track over the WNP–EA region. We further examined the variation of the typhoon frequency in three subregions of the WNP–EA region with large changes of typhoon frequency (Fig. 4): the South China Sea (15º– 20ºN, 110º–120ºE), the Philippine Sea (15º–20ºN, 120º–130ºE), and the Taiwan–East China Sea region (25º–30ºN, 120º–130ºE). Over the South China Sea (Fig. 4a), a clear interannual variation and a downward linear trend of typhoon frequency, which is obtained from a simple best-fit (least squares) method, are found during the past 37 yr (1970–2006). The linear trend is consistent with the findings of Wu et al. (2005). This downward trend is
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related to a reduction in the number of typhoon formations over the South China Sea. Over the Philippine Sea (Fig. 4b), the variation is more likely characterized by a decadal variation with a phase shift around 1975, 1985, and the late 1990s. Over the Taiwan–East China Sea region (Fig. 4c), it shows a similar variation of typhoon frequency to that in Fig. 3a, with a statistically significant shift occurring in 2000 at the 5% level, as confirmed by the classical changepoint analysis described in section 2b. In other words, the abrupt shift of the typhoon frequency in the vicinity of Taiwan is a part of the change over the Taiwan–East China Sea region (Figs. 3a and 4c), not associated with the changes in the South China Sea and the Philippine Sea.
4. The association with the large-scale pattern To understand possible causes for such a northward shift of the typhoon track, we examine variations of the large-scale environment, such as the westward extension of the Pacific subtropical high ridge between two epochs. Because the SST data start in 1982, the period of 1982–99 is used to represent the first epoch, instead of 1979–99, for consistency in analyzing the spatial distribution of large-scale variables. We note that the difference of the analyzed periods between the typhoon data (e.g., Figs. 3 and 4) and the large-scale variables (Figs. 5 and 6) may cause an inconsistency. Moreover, the small sample size of the second epoch may also create some uncertainties in the composite analysis. However, the composite analysis may yield insight to the possible mechanisms that induce the abrupt shift of the typhoon number in the Taiwan vicinity. The ridge of the Pacific subtropical high in the WNP–EA region is the main steering flow controlling the typhoon track (Ho et al., 2004; Wu et al., 2005). Figure 5 shows the 500-hPa geopotential height in the first (dotted line) and second epochs (solid line). The 5880-gpm contour is commonly used to represent the variation of the subtropical high ridge over the WNP–EA region (e.g., Chang et al., 2000). However, the 5875-gpm contour is used in this study because it is closer to the vicinity of Taiwan than the 5880-gpm contour. The results discussed below are not sensitive to the contour that we chose. Averaged over the entire typhoon season (JJASO), the subtropical ridge tends to retreat eastward from the first to the second epoch (Fig. 5a). Because of this possible weakening of the subtropical high, the typhoon track during the second epoch tends to move a little more northward than those in the first epoch. We further examined the subseasonal variation of the subtropical high over this region since the subtropical high over this region experiences a strong subseasonal variation (e.g., LinHo and Wang, 2002). According to LinHo and Wang (2002), the entire typhoon period (JJASO) is dominated by three major natural periods in the WNP–EA region: June (the first period of summer), July–September (JAS; the second period of summer), and October (early fall). In June, the subtropical high during the second epoch tends to retreat eastward relative to the first epoch (Fig. 5b). In this period, most typhoons move westward into the South China Sea because of the strong westward extent of the subtropical high. The area where the height difference between two epochs is statistically significant is observed over the Taiwan Philippine region. When the subtropical high retreats eastward, such as shown in Fig. 5b, the typhoon track tends to move northward. In JAS, on the other hand, the subtropical high moves northward slightly during the second epoch (Fig. 5c). This period is the peak phase of the typhoon season over the vicinity of Taiwan, which has the most typhoons passing
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through (Fig. 2). In this period, the subtropical high tends to move northward, so most typhoons move straight to Taiwan or turn northward to Japan and Korea. Thus, the possible northward retreat of the subtropical high (Fig. 5c) also favors the typhoon track shifting northward. In October, unlike the other two periods discussed before, the subtropical high actually becomes stronger and extends more westward (Fig. 5d), so it is not favorable for typhoons moving northward. However, the typhoon frequency in this period is lower than those in the other two periods (Chu et al., 2007). Overall, the eastward retreat of the subtropical high in JJASO, which is associated with the northward shift of typhoon track, could be a result of change of the subtropical high in summer, that is, June–September (JJAS). We note that the differences of the 500-hPa geopotential height over the western North Pacific in the peak season (JAS) are not statistically significant, possibly resulting from the small sample size of the second epoch, so the weakening of the subtropical high should be examined in the future when the second epoch becomes long enough. We also examined the changes of other large-scale variables between two epochs. Figure 6a shows the change of low-level winds at 850 hPa. A cyclonic circulation anomaly is found between 30ºN and the equator over the WNP–EA region during the second epoch, which implies a strengthening of the Asian summer monsoon trough, a favorable condition for typhoon activity. In Fig. 6b, positive and statistically significant vorticity anomalies are also found over the abovementioned region, including Taiwan, which supports the notion of an enhanced Asian summer monsoon trough. Thus, the strengthening of the Asian summer monsoon trough is accompanied by the weakening or eastward retreat of the subtropical high shown in Fig. 5a. We note that positive low-level vorticity anomalies may also favor tropical cyclone genesis. However, it is not a dominant factor here because the number of typhoon formations is decreased over the South China Sea and the Philippine Sea. Vertical wind shear is another factor that may affect typhoon activity (Chia and Ropelewski, 2002; Frank and Ritchie, 2001; Gray, 1979; Kurihara and Tuleya, 1981). Figure 6c does show an increase of vertical wind shear in the region of 0º–15ºN, 105º–150ºE, which is unfavorable for typhoon formation and development, but this increase of vertical wind shear is not statistically significant. On the other hand, to the north of 15ºN in the area where the lowlevel vorticity anomalies are positive and the cyclonic circulation anomaly dominates, the vertical wind shear has not changed appreciably, so this condition is at least not unfavorable for typhoon activity. Another important environmental condition for tropical cyclone activity is SST. Warmer SST tends to create a favorable thermodynamic condition for tropical cyclones through the air– sea heat flux exchange (Emanuel, 1999). In the North Atlantic, it is well established that SST is one of the factors impacting the number and severity of tropical cyclones (Landsea et al., 1998; Shapiro, 1982; Shapiro and Goldenberg, 1998). Thus, SST is examined here. In Fig. 6d, warm SST anomalies are found over the equatorial region from 120ºE to 120ºW. However, only the warm SST anomalies west of the date line are statistically significant. Another region with warm SST anomalies is in the North Pacific region from 30º to 50ºN, which is associated with a negative phase of the Pacific decadal oscillation (Mantua et al., 1997). Both regions are away from the region with strong typhoon activity. However, SST anomalies can alter large-scale atmospheric circulation, and thus affect the typhoon track. To understand which regions of the warm SST anomalies are responsible for creating the favorable conditions of typhoon activity over the WNP–EA region, a climate model with an intermediate complexity (Neelin and Zeng, 2000; Zeng et al., 2000) is used. In these
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simulations, the warm SST anomalies are prescribed separately in the equatorial region (5ºS–5ºN, 130º–175ºE) and the midlatitude region (25º–45ºN, 140ºE–120ºW), while a mixed layer ocean is used outside those two regions. The experiment design is similar to that used in Lau and Nath (2000). The results shown in Fig. 7 are averages of 10 ensemble runs. Given the warm SST anomalies in the equatorial region, low-level cyclonic circulation anomalies are noted over the WNP–EA region (Fig. 7a). This is a typical Rossby wave response to the equatorial warm SST anomalies (e.g., Gill, 1980; Wang et al, 2003). This pattern over the WNP is qualitatively similar to that in Fig. 6a. In contrast, the warm SST anomalies over the midlatitude region have little bearing on the tropical circulation over the WNP (Fig. 7b). We note that the simulated low-level wind anomalies over the midlatitude Pacific (Fig. 7) are different than the observation shown in Fig. 6a. Thus, both the equatorial and midlatitude warm SST anomalies are not responsible for the wind anomalies over midlatitude Pacific, which may be contributed to by some complicated effects. Accordingly, the warm SST anomalies over the equatorial western and central Pacific are postulated as a possible cause for inducing the favorable conditions for the northward shift of the typhoon track. We then examine the temporal variation of the SST over the equatorial region. Figure 8 shows the time series of monthly SST anomalies, with the annual cycle removed, along the equatorial western and central Pacific (5ºS–5ºN, 130º–175ºE) from 1982 to July 2007. The SST anomalies exhibit an interannual variation, which is roughly related to the three strongest El Niño events of the twentieth century: 1982/83, 1991/92, and 1997/98, a sharp reduction of the SST anomalies from the growing year (the year before the El Niño peak phase, such as 1997) to the decaying year (the year after the El Niño peak phase, such as 1998). We used the regression model discussed in Chu (2002) to analyze the variation of the monthly SST anomalies. A statistically significant shift occurs in August 2000 (Fig. 8). Specifically, before August 2000, the average of the SST anomalies is about -0.1 ºC, but it increases to 0.3ºC after August 2000. Although this difference seems to be small, it is considerable when viewed in the context of multiyear seasonal means at the equator. In the interannual time scale, the typhoon number over the vicinity of Taiwan is also strongly associated with the SST anomalies over the equatorial western and central Pacific (C.-T. Lee, 2008, personal communication).We also examined the six typhoons that passed through the vicinity of Taiwan in 2000 and found that five out of six typhoons occurred in or after August 2000.After further examining the SST anomalies in 2007, we found that warm SST anomalies still exist over the equatorial western and central Pacific (Fig. 8), which is consistent with the above-normal number of typhoons (five) that we found so far in 2007. Thus, combining results from observations, especially in Figs. 3 and 8, and model simulations, the warm SST anomalies over the equatorial western to central Pacific appear to be main factors that induced the abrupt change of the northward shift of the typhoon track over the WNP–EA region.
5. Impacts of global warming Global warming has been observed for more than one hundred years (e.g., Trenberth et al., 2007). Under global warming, El Niño–like warm SST anomalies are often found over the equatorial Pacific region (Meehl and Washington, 1996; Meehl et al., 2007; Teng et al., 2006). In this study, we also found that the mean state of the equatorial Pacific SST transitioned from a cold to a warm phase in 2000. The question that arises is as follows: Do the equatorial
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SST anomalies that are associated with the abrupt northward shift of the typhoon track over the WNP–EA region result from global warming? Figure 9 shows the variation of globally averaged SST in 1982-2009. A clear upward trend of SST is found, which is consistent to the global warming found in the previous studies (e.g., Trenberth et al., 2007). The spatial distribution of the SST trend is shown in Figure 10. This clearly resembles the SST anomalies shown in Fig. 6d. In other words, the SST anomalies that induce the abrupt shift of the typhoon track are similar to the warming trend of SST over the past three decades. Thus, it implies that global warming could be at least partially responsible for the abrupt shift of the typhoon track over the western North Pacific. We further examined the trend of typhoon activity in 1970-2009 and found decreasing trends over the South China Sea and slightly increasing trends north of Taiwan (Fig. 11). We note that the decreasing trends are statistically significant, but the increasing trends are not. The decreasing trend is similar to the pattern found in Fig. 3d, while the increasing trend is much weaker than that shown in Fig. 3d even though the tendency is same. It is consistent with the results shown in Fig. 4: a clear decreasing trend of typhoon activity over the South China Sea (Fig. 4a) and an abrupt increase of typhoon activity north of Taiwan (Fig. 4c). Overall, the warming trend of SST does show an influence on the abrupt shift of the typhoon track over the western North Pacific.
6. Discussion and conclusion Long-term climate variability of typhoon activity over the western North Pacific–East Asian (WNP–EA) sector has been analyzed here. Because Taiwan is located at a unique location along the typhoon path, the number of typhoons that pass through the vicinity of Taiwan is used to study the movement of the typhoon track over this region. Our analysis suggests an abrupt change in typhoon numbers in 2000, which is consistent with the northward shift of the typhoon track over the WNP–EA region and the abrupt increase of typhoon frequency over the Taiwan–East China Sea region. This northward shift of the typhoon track is mainly associated with warm SST anomalies over the equatorial western and central Pacific, which exhibited an abrupt change in August 2000, concurrent with the change of the typhoon track. Both observations and model simulations show that the equatorial warm SST anomalies tend to induce an eastward and northward retreat of the subtropical high, an enhanced lowlevel vorticity, and a monsoon trough, which all favor the northward shift of the typhoon track. A further examination shows that the equatorial warm SST anomalies are partially associated with a global warming trend of SST. Is this global warming trend of SST in 19822009 induced by anthropogenic forcings, such as the greenhouse effect? This is an interesting question that should be answered in the future.
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Fig. 1. June-October (JJASO) typhoon frequency climatology averaged over the period of 1970-2009. The contour interval is 0.5 per season (JJASO) per grid box (2.5°×2.5°). The bold arrows represent the majority of typhoon paths in the Western North Pacific–East Asian region. The box represents the area in the vicinity of Taiwan.
Fig. 2. Monthly percentage of typhoons impacting Taiwan averaged over the period of 1970-2009.
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Fig. 3. (a) Time series of seasonal (JJASO) typhoon numbers passing the vicinity of Taiwan from 1970 to 2006 as compiled by the Central Weather Bureau. The vicinity was defined as 21°N-26°N and 119°E-125°E. (b) The conditional posterior probability mass function of change-points is plotted as a function of time. (c) Posterior density function of seasonal typhoon rate before (dashed line) and after (solid) the shift, with the change-point year being set in 2000. (d) June-October typhoon frequency differences for the period of 20002006 minus the period of 1970-1999 from the Regional Specialized Meteorological Center, Tokyo. The contour interval is 0.5; shading denotes that the difference between the mean of the two epochs is statistically significant at the 5% level. Adapted from Tu et al., (2009).
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Fig. 4. Time series of seasonal (JJASO) typhoon frequency departure from 1970 to 2006 for three sub regions of the western North Pacific: (a) the South China Sea, (b) the Philippine Sea and (c) the Taiwan and East China Sea region. The thicker dashed line in the upper panel is a best-fit least square linear trend and the thinner dashed lines denote one standard deviation for each area. The unit in the y-axis is the typhoon number per season (JJASO) per grid box (2.5°×2.5°). Adapted from Tu et al. (2009).
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Fig. 5. The 5875 gpm contour of 500hPa geopotential height for the period of 1982-1999 (thick dotted line) and 2000-2006 (thick solid line) in (a) June-October (JJASO), (b) June, (c) July-September (JAS) and (d) October. The contours are the 500hPa geopotential height differences of the second minus first epoch, shaded by the 10% significance level. Adapted from Tu et al. (2009).
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Fig. 6. (a) 850 hPa wind difference between 2000-2006 and 1982-1999 for JJASO; (b) same as (a) but for 850 hPa relative vorticity; (c) same as (a) but for vertical wind shear (200hPa850hPa); and (d) same as (a) but for sea surface temperature (SST). The contour interval for 850 hPa relative vorticity is 1.5E+6 (s-1), for vertical wind shear is 0.8 (m s-1), and for SST anomalies is 0.2°C. Dotted areas indicate regions where the difference in the mean between two epochs is significant at the 5% level. In (b), (c), and (d), negative values are dashed. Adapted from Tu et al. (2009).
Possible impacts of global warming on typhoon activity in the vicinity of Taiwan
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Fig. 7. SST anomalies (contour) and 850 hPa wind anomalies from the model simulations with the prescribed SST anomalies over (a) the equatorial region (130°E-175°E, 5°S-5°N) and (b) mid-latitudes (140°E-120°W, 25°N-45°N). Adapted from Tu et al. (2009).
Fig. 8. Variation of monthly SST anomalies averaged over the area of 130°E-175°E and 5°S-5°N from January 1982 to July 2007. The short dashed lines are the means averaged over 1982-1999 (-0.1°C) and 2001-2006 (0.3°C) respectively. Adapted from Tu et al. (2009).
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