关于非自反空间类(S_+)映射的拓扑度

The Degree Theory for Class(S_+) Mappings in Non-reflexive Banach Space

利用有限维逼近理论建立了实非自反Banach空间的单值属于类(S)+映射的拓扑度及给出了关于拓扑度计算的某些结论.

The theory of the finite dimensional approximation was used to set up the topological degree of the single value in non-reflexive Banach space,which belongs to a mapping of class（S）＋,and then the computation of topological degree and some conclusions were given.