20th Century Sahel Rainfall Variability in IPCC Model Simulations and Future Projection Mingfang Ting With Yochanan Kushnir, Richard Seager, Cuihua Li,

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Presentation transcript:

20th Century Sahel Rainfall Variability in IPCC Model Simulations and Future Projection Mingfang Ting With Yochanan Kushnir, Richard Seager, Cuihua Li, Jennie Nakamura, Naomi Naik June 19, 2008

JJAS Rainfall Climatology (mm/day) from 1961-1990, CRU Data JJAS Sahel Rainfall anomaly

Proposed Mechanisms: Land-atmosphere feedbacks through natural and human-induced vegetation and land cover change Response of the African summer monsoon to global sea surface temperature forcing warmer-than-average low-latitude waters around Africa, which, by favoring the establishment of deep convection over the ocean, weaken the continental convergence associated with the monsoon Aerosol forcing - causes North Atlantic cooling relative to the South Atlantic, which shifts the ITCZ southward

Fig. 1. Indices of Sahel rainfall variability A. Giannini et al., Science 302, 1027 -1030 (2003) Published by AAAS

Regression of modeled LF JJAS Rainfall Anomaly on modeled AMO Index (Delworth et al.) Modeled AMO Index Regression of observed LF JJAS Rainfall Anomaly (CRU data) on observed AMO Index Observed AMO Index

Central Questions: How much of the Sahel rainfall trend is due to anthropogenic forcing and how much due to internal variability on multi-decadal time scales (AMO)? What is the future Sahel rainfall trend (projection)?

Ratio of Forced and Total Variance for Multi-decadal Precipitation Variability in IPCC Models Annual R = Forced Variance/Total Variance JJAS

Modeled changes in summer mean precipitation minus evaporation over the Sahel region averaged over ensemble members for each of the 19 models

Modeled changes in annual mean precipitation minus evaporation over the Mediterranean region averaged over ensemble members for each of the 19 models

R. Seager et al., Science 316, 1181 -1184 (2007) Fig. 1. Modeled changes in annual mean precipitation minus evaporation over the American Southwest (125{degrees}W to 95{degrees}W and 25{degrees}N to 40{degrees}N, land areas only), averaged over ensemble members for each of the 19 models R. Seager et al., Science 316, 1181 -1184 (2007) Published by AAAS

North Atlantic SST index (NASSTI) averaged over the ocean grids from equator to 60oN, and 7.5oW to 75oW. Black solid line: observations Color lines: coupled ocean-atmosphere models of the IPCC 20th century simulations averaged over multiple realizations starting from different initial conditions Dashed black line: average of all models.

Top: Spatial structure of the first mode of the signal-to-noise maximizing EOF analysis averaged over the six IPCC AR4 models. Shown are regressions of annual-mean, low-pass filtered surface temperature on the S/N maximizing PC1. Bottom: signal-to-noise maximizing PC1 for each of the six models. The dashed black line shows the six model average PC1 and the solid black line is the standardized global mean surface temperature from the GISS surface temperature dataset

Top: Projection of North Atlantic SST index onto the S/N maximizing PC1 in each of the participating models (ensemble averaged, color lines) and the observed North Atlantic SST index (black line). Bottom: Observed internally generated AMO index constructed by subtracting from the observed index the model estimates of the forced North Atlantic SST (dashed line in top panel). The black line of the bottom plot is the average across all six models.

JJAS Observations (CRU Data) Regression to Forced NASSTI Regression to AMO Ts Ts Precip Precip

JJAS GFDL CM2.1 Regression to Forced NASSTI Regression to AMO Ts Ts Precip Precip

JJAS NCAR CCSM3 Regression to Forced NASSTI Regression to AMO Ts Ts Precip Precip

Future Trend in Sahel Rainfall? Forced variability – suggests drying trend Natural variability – wet trend in positive phase Future? – Model uncertainty is large; indicates large influence of internal variability?

JJAS Observations (CRU Data) Regression to Forced NASSTI (95%) Regression to AMO (95%)

Forced Variance (Top) versus Total Variance (Bottom)