1) uniformly quasi-Lipschitzian mapping
一致拟Lipschitzian映象
1.
Convergence of iterative sequence with mixed errors for uniformly quasi-Lipschitzian mappings;
一致拟Lipschitzian映象的具有混合误差的Ishikawa迭代序列的收敛性
2.
In this paper, the author will prove some sufficient and necessary conditions for three-step iterative sequences with mixed errors of uniformly quasi-Lipschitzian mapping T to converge to fixed points in convex metric spaces, T need not to be continuous.
证明了完备凸度量空间中一致拟Lipschitzian映象T的带混合误差的三步迭代序列收敛到不动点的一些充分必要条件。
2) uniformly Lipschitzian mapping
一致Lipschitzian映象
1.
Iterative approaches to fixed points of uniformly Lipschitzian mappings in Banach spaces
Banach空间中一致Lipschitzian映象不动点的迭代逼近
3) uniformly L-Lipschitzian mapping
一致L-Lipschitzian映象
4) uniformly L-Lipschitzian mappings
一致L-Lipschitzian映射
5) uniformly Lipschitzian asymptotically pseudocontractivev mappings
一致Lipschitzian渐近伪压缩映射
6) uniformly Lipschitzian asymptotically pseudocontractive mapping
一致Lipschitzian渐进伪压缩映射
补充资料：拟一致收敛
拟一致收敛
quasi-uriform convergence
拟一致收敛t卿a威一翻而nnc回erg叨ce;姗””p妞”。·MeP.a二cxo及.MocT‘] 一致收敛(U址fon们convergence)的一种推广.从拓扑空间X到度量空间Y内，点态收敛于映射f的映射序列{f，}称为拟一致收敛的，如果对于任意:>。及任意正整数N。存在X的可数开搜盖{r。，r、，…}及大于N的正整数序列。。，陀、，…，使得对于所有x〔r*，有p(f(x)，f。*(x))<。.一致收敛蕴涵拟一致收敛.对于连续函数序列，拟一致收敛是其极限函数连续的必要充分条件(Arze恤一An比caH-即oB定理(Arze恤一A】e抽an山ov lh eon万n)).
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参考词条