(B,H)——正则泛函的形变理论

Deformation lemmas for (B,H) -regular functions

对 (B ,H)———正则泛函的概念做了较精细的注释 ,引进了 (P ,S) H 条件和 (B ,H)———伪梯度向量场 ,给出了形变引理等与经典的临界点理论中相应结果大体平行的结论 。

In this thesis, we explain precisely the concept of (B,H)-regular functionals, introduce the (P,S) H conditions, (B,H)-pseudo gradient vector field. We alse give the deformation lemmes, and some similar results to the classical critical point theory. Some of the conclusions are the improvements on the classical results.