BUBBLING ANALYSIS FOR A NONLINEAR DIRAC EQUATION ON SURFACES  

作　　者：Youmin CHEN Lei LIU Miaomiao ZHU 陈优民;刘磊;朱苗苗(Department of Mathematics,Shantou University,Shantou 515063,China;School of Mathematics and Statistics and Hubei Key Laboratory of Mathematical Scienc Central China Normal University,Wuhan 430079,China;School of Mathematical Sciences,Shanghai Jiao Tong University,Shanghai 200240,China)

机构地区：[1]Department of Mathematics,Shantou University,Shantou 515063,China [2]School of Mathematics and Statistics and Hubei Key Laboratory of Mathematical Scienc Central China Normal University,Wuhan 430079,China [3]School of Mathematical Sciences,Shanghai Jiao Tong University,Shanghai 200240,China

出　　处：《Acta Mathematica Scientia》2024年第6期2073-2082,共10页数学物理学报（B辑英文版）

基　　金：supported in part by the Innovation Program of Shanghai Municipal Education Commission(2021-01-07-00-02-E00087);the National Natural Science Foundation of China(12171314);the Shanghai Frontier Science Center of Modern Analysis;partially supported by STU Scientific Research Initiation Grant(NTF23034T);supported in part by the National Natural Science Foundation of China(12101255)。

摘　　要：In this paper,we apply the three circle type method and a Hardy type inequality to a nonlinear Dirac type equation on surfaces,and provide alternative proofs to the energy quantization results.

关 键 词：nonlinear Dirac equation energy identity three circle method Hardy inequality 

分 类 号：O186.1[理学—数学]