典型文献
A SUBSOLUTION THEOREM FOR THE MONGE-AMP(E)RE EQUATION OVER AN ALMOST HERMITIAN MANIFOLD
文献摘要：
Let Ω ? M be a bounded domain with a smooth boundary ?Ω,where(M,J,g)is a compact,almost Hermitian manifold.The main result of this paper is to consider the Dirichlet problem for a complex Monge-Ampère equation on Q.Under the existence of a C2-smooth strictly J-plurisubharmonic(J-psh for short)subsolution,we can solve this Dirichlet problem.Our method is based on the properties of subsolutions which have been widely used for fully nonlinear elliptic equations over Hermitian manifolds.
文献关键词：
中图分类号：
作者姓名：
Jiaogen ZHANG
作者机构：
School of Mathematical Sciences,University of Science and Technology of China,Hefei 230026,China
文献出处：
引用格式：
[1]Jiaogen ZHANG-.A SUBSOLUTION THEOREM FOR THE MONGE-AMP(E)RE EQUATION OVER AN ALMOST HERMITIAN MANIFOLD)[J].数学物理学报（英文版）,2022(05):2040-2062
A类：
SUBSOLUTION,THEOREM,MONGE,EQUATION,ALMOST,HERMITIAN,MANIFOLD,plurisubharmonic,psh,subsolutions
B类：
FOR,AMP,OVER,Let,bounded,domain,smooth,boundary,where,compact,almost,Hermitian,result,this,paper,consider,Dirichlet,problem,complex,Monge,Amp,Under,existence,C2,strictly,short,we,can,solve,Our,method,properties,which,have,been,widely,used,fully,nonlinear,elliptic,equations,over,manifolds
AB值：
0.493153
相似文献
机标中图分类号，由域田数据科技根据网络公开资料自动分析生成，仅供学习研究参考。
