cone mapping

基本解释

This paper improves the positive fixed theorem for cone mapping and extends it to real linear topological spaces.
本文改进了锥映射正不动点定理，并且，推广到实线性拓扑空间。
Under the condition that the objective mapping is cone quasiconvex, we prove the connectedness of the set of super efficient solutions to vector optimization.
证明了目标映射为锥拟凸的向量优化问题的超有效解集是连通的。
In chapter 2, we introduce the knowledge that the paper use, introducing these conception of cone , cone convex set-valued maps , tangent cones , and tangent derivatives of set-valued mapping, etc.
第二章是预备知识，介绍了锥、锥凸集值函数、切锥与集值映射的切导数等的相关知识。

锥映射
product cone; topological degree; cone mapping; "super-sublinear"
乘积锥;拓扑度;锥映射;“超一次线性”