运用Zorn引理得到了非紧,非单调算子不动点存在性的一些有趣结果。
This paper obtains some new and interest theorem on the existence of fixed points for noncompact and no monotone operators.
利用锥理论和单调迭代技巧讨论了一类逐点次连续的混合单调算子不动点的存在性问题。
Cone theory and monotone iterative technique are used to discuss the existence for a kind of mixed monotone operators with pointwise sub-continuity.
将压缩算子不动点存在性研究推广到集值的情形,证明了几个满足压缩性质的集值算子不动点定理。
The study of existence of fixed point for contractive operators is extended to the set-valued case, and some fixed point theorems for set-valued contractive operators are proved.
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