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用Ishikawa迭代程序逼近严格伪压缩映射的不动点
引用本文:姚新颉.用Ishikawa迭代程序逼近严格伪压缩映射的不动点[J].应用数学与计算数学学报,2004,18(1):67-70.
作者姓名:姚新颉
作者单位:浙江树人大学,杭州,310015
摘    要:本文证明了定义在Banach空间X中闭凸子集K上的Lipschitz严格伪压缩 映射T的不动点,可由Ishilkawa迭代程序逼近,并给出了更一般的收敛率的估计,从而 统一和发展了近期的一些有关的结果.

关 键 词:严格伪压缩映射  Ishikawa迭代序列  Lipschitz映射  不动点  收敛率估计
修稿时间:2004年1月8日

Approximation Fixed Points of Strictly Pseudocontractive Mappings by Ishikawa Iterative Procedure
Yao Xinjie Zhejiang Shuren University,Hangzhou ,China.Approximation Fixed Points of Strictly Pseudocontractive Mappings by Ishikawa Iterative Procedure[J].Communication on Applied Mathematics and Computation,2004,18(1):67-70.
Authors:Yao Xinjie Zhejiang Shuren University  Hangzhou  China
Institution:Yao Xinjie Zhejiang Shuren University,Hangzhou 310015,China
Abstract:It is shown that any fixed point of a Lipschitzian. Strictly pseudocontractive mapping T on a closed convex subset K of a Banach space X may be approximated by Ishikawa iterative procedure, and provides the convergence rate estimate which is much better then that given by other authers. These results unify and generalize the recent corresponding results.
Keywords:strictly pseudocontractive mapping  Ishikawa iterative procedure  Lips-chitzian mapping  fixed point  convergence rate estimate
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