2017
DOI: 10.1002/2017jd026953
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The responses of the Hadley circulation to different meridional SST structures in the seasonal cycle

Abstract: The meridional structure of sea surface temperature (SST) plays an important role in determining the variations of the Hadley circulation (HC). The quantitative differences in the HC caused by the changing meridional structures of SST over seasonal cycles remain unclear. To determine the quantitative response of the HC to the meridional structure of SST during the seasonal cycle, this study decomposes the variations of the SST and HC into two components: equatorially asymmetric components (i.e., SEA for SST an… Show more

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Cited by 15 publications
(25 citation statements)
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References 65 publications
(93 reference statements)
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“…The detailed calculation of the MSF is seen in Feng et al (). To compare the response of the HC to different SST meridional structures during the equinox seasons, the variations of the vertical motion, MSF and zonal‐mean SST are linearly decomposed into two components, that is, the equatorially symmetric and asymmetric variations according to Feng, Li, Jin, et al (). The symmetric and asymmetric components of vertical motion and zonal‐mean SST (referred as SES and SEA in the context) is obtained by as follows: italicfs()y=f()y+f()y2,0.5emitalicfa()y=f()yf()y2 …”
Section: Data Sets and Methodologymentioning
confidence: 99%
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“…The detailed calculation of the MSF is seen in Feng et al (). To compare the response of the HC to different SST meridional structures during the equinox seasons, the variations of the vertical motion, MSF and zonal‐mean SST are linearly decomposed into two components, that is, the equatorially symmetric and asymmetric variations according to Feng, Li, Jin, et al (). The symmetric and asymmetric components of vertical motion and zonal‐mean SST (referred as SES and SEA in the context) is obtained by as follows: italicfs()y=f()y+f()y2,0.5emitalicfa()y=f()yf()y2 …”
Section: Data Sets and Methodologymentioning
confidence: 99%
“…The equatorially asymmetric and symmetric variations of MSF is defined as follows: HEA()y=MSF()y+MSF()y2,0.5emHES()y=MSF()yMSF()y2, where y is the meridional locations north of the equator. The details regarding the calculation and schematic illustration are presented in Feng, Li, Jin, et al ().…”
Section: Data Sets and Methodologymentioning
confidence: 99%
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“…The sum of the equatorially symmetric and asymmetric variations equals to its original variations. The definition of HES and HEA has opposite sign compared to those of SST because the MSF has the same and opposite sign across the equator for its asymmetric and symmetric components, respectively (Feng et al 2017). Based on the decomposition shown, we obtain the interannual variations of the HEA, HES, SEA, and SES.…”
Section: Methodsmentioning
confidence: 99%