包含临界Sobolev-Hardy指数的奇异椭圆方程的Neumann问题

Neumann Problems of Singular Elliptic Equations Envolving Critical Sobolev-Hardy Exponents

在0∈■Ω的情况下,解决了一类包含临界 Sobolev-Hardy 指数的奇异椭圆方程解的存在性,它与0∈Ω是不同的.根据笔者已证的一个广义存在性定理,得到了这类奇异椭圆方程的一个正解的存在性结论.

The existence of positive solution for singular elliptic equations is studied, including Hardy Sobolev critical exponent in the condition of 0∈■Ω. It is different from 0∈Ω. According to the general existence theorem proved by the author, obtain the existence of positive solutions for singular elliptic equations.