Stein流形上具有非光滑边界的带权因子的Koppelman-Leray公式  

The Koppelman Leray Formula with Weight Factors for a Strictly Pseudoconvex Domain with Non smooth Boundary on Stein Manifolds

作　　者：邱春晖[1] 林良裕[1] 

机构地区：[1]厦门大学数学系

出　　处：《厦门大学学报（自然科学版）》1999年第1期11-16,共6页Journal of Xiamen University：Natural Science

基　　金：国家自然科学基金;福建省自然科学基金

摘　　要：得到Ｓｔｅｉｎ流形上具有非光滑边界的强拟凸域的（ｐ，ｑ）微分形式的带权因子的Ｋｏｐｐｅｌｍａｎ－Ｌｅｒａｙ公式及其－－方程的带权因子的解，其特点是不含边界的积分。The Koppelman Leray formula with weight factors of (p,q) differential forms for a strictly pseudoconvex domain with unnecessarily smooth boundary on a Stein manifold is obtained, and an integral representation for the solution with weight factors of - equation on this domain,which does not involve integral on boundary, is given, so that one can avoid complexity estimations of boundary integrals.

关 键 词：STEIN K-L公式 非光滑边界 带权因子 

分 类 号：O174.56[理学—数学]