1) the nested theorem of closed setes
集值压缩映射
2) set-valuedφ-contraction
集值φ-压缩映射
3) set-valued 1-set-contractive mapping
集值1-集压缩映射
1.
Using topological degree for upper semicontinuous set-valued 1-set-contractive mapping and the fixed point theorems for upper semicontinuous set-valued 1-set-contractive mapping,the boundary conditions of existing positive fixed points is studied for upper semicontinuous set-valued 1-set-contractive mapping.
利用上半连续集值1-集压缩映射的拓扑度以及上半连续集值1-集压缩映射的不动点定理,研究它在锥中的情形,即研究上半连续集值1-集压缩映射正不动点存在的边界条件。
2.
According to the extensive theory of topological degree for set-valued mapping ,the authors derive the topological degree for upper semicontinuous set-valued 1-set-contractive mapping.
由集值映射的拓扑度延拓理论,推导出了上半连续集值1-集压缩映射的拓扑度。
4) locally contractive type set valued function
局部压缩集值映射
6) K-set contraction
k-集压缩映射
补充资料：压缩映射原理
压缩映射原理
contracting -mapping principie
压缩映射原理[阴加‘飞一maPPing州ndpfe;“哪脚-川联or‘吻嫂.浦n钾IIu恤] 一个定理，断言完全度量空间(X，p)(或这样的空间的一个闭子集)到它自身的映射f的不动点(flxedpoint)的存在性与唯一性，如果对任何的x‘，x”，不等式 P(f(x‘)，f(x’‘))《宁试x‘，x’‘)(l)成立，这里q为某个固定的常数，O
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参考词条