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任意Banach空间中多值Φ-强增生型非线性算子方程的迭代解
引用本文:谷峰. 任意Banach空间中多值Φ-强增生型非线性算子方程的迭代解[J]. 信阳师范学院学报(自然科学版), 2002, 15(2): 148-154
作者姓名:谷峰
作者单位:齐齐哈尔大学,数学系,黑龙江,齐齐哈尔,161006
基金项目:Supported by the Nature Science Foundation of Heilongjiang provice (A 96 19)
摘    要:使用一些分析技巧,讨论了任意Banach空间中的多值和单值φ-强增生型非线性算子方程解的迭代逼近问题,且算子不必满足Lipschitz条件,这些结果改进和发展了Chang,Chidume,Deng-Ding,Liu,Osilike以及Tan-Xu等人的一系列相关结果。

关 键 词:迭代逼近问题 φ-强增生算子 具误差Ishikawa迭代序列 具误差Mann迭代序列 Banach空间 多值φ-强增生型非线性算子方程 迭代解

Iterative solutions of nonlinear equations for multi-valued Φ-strongly accretive type operators in arbitrary Banach spaces
Abstract. Iterative solutions of nonlinear equations for multi-valued Φ-strongly accretive type operators in arbitrary Banach spaces[J]. Journal of Xinyang Teachers College(Natural Science Edition), 2002, 15(2): 148-154
Authors:Abstract
Abstract:Using some analysis techniques,we discuss problem of iterative approximation of solutions of the nonlinear equation for multi-valued Φ-strongly accretive operators in arbitrary Banach spaces.The operators may not satisfy Lipschitzian conditions.Our results improve and extend the corresponding results by Chang,Chidume,Deng and Ding,Liu,Osilike and Tan and Xu,et al.
Keywords:strongly accretive operator  Ishikawa iterative sequence with error  Mann iterative sequence with error
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