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Multiple equilibria of cross-equatorial Inertial jets

Multiple equilibria of cross-equatorial Inertial jets

作     者:CHAO JiPing1,2 & LIU Fei3,4 1 National Marine Environmental Forecasting Center, Beijing 100081, China 2 The First Institute of Oceanography ,SOA, Qingdao 266060, China 3 Key Laboratory Regional Climate-Environment for Temperate East Asia, Institute of Atmospheric Physics, Chinese Academy of Sciences, Beijing 100029, China 4 Graduate University of Chinese Academy of Sciences, Beijing 100039, China 

作者机构:National Marine Environmental Forecasting Center Beijing 100081 China The First Institute of Oceanography SOA Qingdao 266060 China Key Laboratory Regional Climate-Environment for Temperate East Asia Institute of Atmospheric Physics Chinese Academy of Sciences Beijing 100029 China Graduate University of Chinese Academy of Sciences Beijing 100039 China 

出 版 物:《Science China Earth Sciences》 (中国科学(地球科学英文版))

年 卷 期:2007年第50卷第1期

页      面:153-160页

学科分类:07[理学] 070601[理学-气象学] 0706[理学-大气科学] 

基  金:Supported by the National Natural Science Foundation of China (Grant No. 4023012) the National Basic Research Program of China (Grant No. 2006cb400500) 

主  题:multiple equilibria cross-equatorial inertial jets the potential vorticity energy conservation. 

摘      要:Based on the developed Anderson and Moore s theory about cross-equatorial inertial jets and a nonlinear equivalence shallow water model, new universal functions are determined by the characters of the vortical large-scale air flow (atmosphere) or ocean current (ocean) related to the jet, then the potential vorticity and energy conservation equations along the streamline in the cross-equatorial in-ertial jets can be obtained. Because the governing equations are nonlinear, some limited multiple equi-libria of cross-equatorial inertial jets may exist. According to the character of large-scale air flow or ocean current outside the jets, the existent criterion for multiple eqnilibria in cross-equatorial inertial jets is discussed, and two examples for multiple equilibia of nonlinear governing equations are given.

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