1) asymptotically pseudocontractive mapping
渐近伪压缩映射
2) k-strictly asymptotically rseudocontractive mappings
k-严格渐近伪压缩映射
3) uniformly Lipschitzian asymptotically pseudocontractivev mappings
一致Lipschitzian渐近伪压缩映射
4) asymptotically pseudocontractive mapping
渐近伪压缩映象
1.
Modified Ishikawa iterative sequence with errors approximation problem of fixed points for L-lipschitzian asymptotically pseudocontractive mapping in real banach space;
Banach空间中渐近伪压缩映象不动点在具误差的修正的Ishikawa迭代逼近问题
2.
The purpose of this paper is to construct an Ishikawa iteration processing with errors of viscosity approximation of uniformly L-Lispshitzian asymptotically pseudocontractive mapping in real Banach space.
在Banach空间中构造了一致L-Lipschitzian渐近伪压缩映象的Ishikawa型误差迭代序列,研究了其对相应不动点的黏性逼近及其收敛性问题,所得结果发展和改进了文献[3-7]中的相应结果。
3.
Ofoedu s result is Mann Iterative sequence Approximation Problem of Fixed Points for L-Lipschitzian asymptotically pseudocontractive mapping.
Ofoedu研究的结果下:Banach空间中渐近伪压缩映象Mann迭代逼近问题[1],在实Banach空间中研究了具误差的修正的Mann迭代点列来逼近一致Lipschitz的渐近伪压缩映象不动点的强收敛问题,推广了E。
5) asymptotically pseudo-contractive mapping
渐近伪压缩映像
1.
Strong convergence of Reich-Takahashi iterative sequence for asymptotically pseudo-contractive mapping;
渐近伪压缩映像的Reich-Takahashi迭代序列的强收敛性
2.
Iterative approximations of fixed points for asymptotically pseudo-contractive mappings;
渐近伪压缩映像不动点的迭代逼近
6) asymptotically pseudo-contractive mapping
渐近伪压缩映象
1.
Viscosity approximation methods for finite family of asymptotically pseudo-contractive mappings
有限簇渐近伪压缩映象的黏性逼近
2.
In this paper, the iterative approximation problems of fixed points are studied for asymptotically nonexpansive mappings and asymptotically pseudo-contractive mappings in normed linear spaces.
研究了赋范线性空间中渐近非扩张映象和渐近伪压缩映象不动点的迭代逼近问题,所得结果改进和推广了已有的一些结果。
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