典型文献
Generalized Maximum Principles and Stochastic Completeness for Pseudo-Hermitian Manifolds
文献摘要：
In this paper,the authors establish a generalized maximum principle for pseudo-Hermitian manifolds.As corollaries,Omori-Yau type maximum principles for pseudo-Hermitian manifolds are deduced.Moreover,they prove that the stochastic completeness for the heat semigroup generated by the sub-Laplacian is equivalent to the validity of a weak form of the generalized maximum principles.Finally,they give some applications of these generalized maximum principles.
文献关键词：
中图分类号：
作者姓名：
Yuxin DONG;Weike YU
作者机构：
School of Mathematical Sciences,Fudan University,Shanghai 200433,China;School of Mathematics and Statistics,Nanjing University of Science and Tech-nology,Nanjing 210094,China
文献出处：
引用格式：
[1]Yuxin DONG;Weike YU-.Generalized Maximum Principles and Stochastic Completeness for Pseudo-Hermitian Manifolds)[J].数学年刊B辑（英文版）,2022(06):949-976
A类：
Completeness,corollaries
B类：
Generalized,Maximum,Principles,Stochastic,Pseudo,Hermitian,Manifolds,In,this,paper,authors,establish,generalized,maximum,pseudo,manifolds,Omori,Yau,type,principles,are,deduced,Moreover,they,prove,that,stochastic,completeness,heat,semigroup,generated,by,sub,Laplacian,equivalent,validity,weak,form,Finally,give,some,applications,these
AB值：
0.644079
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