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首页> 外文期刊>Journal of nonlinear and convex analysis >WEAK AND STRONG CONVERGENCE RESULTS OF FORWARD-BACKWARD SPLITTING METHODS FOR SOLVING INCLUSION PROBLEMS IN BANACH SPACES
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WEAK AND STRONG CONVERGENCE RESULTS OF FORWARD-BACKWARD SPLITTING METHODS FOR SOLVING INCLUSION PROBLEMS IN BANACH SPACES

机译:在Banach空间中求解包涵体的前后分裂方法的弱和强烈的收敛结果

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摘要

The purposes of this paper is to study the problem of the sum of two accretive operators in the framework of uniformly convex and uniformly smooth Banach spaces. Base on a viscosity-like type forward-backward splitting method, we prove two convergence theorems for solving zero points of the sum of two accretive operators. Numerical examples are given to illustrate the convergence of the methods.
机译:本文的目的是研究均匀凸起的框架和均匀平滑的Banach空间中的两个吸收算子之和的问题。 基于类似粘度的型前后侧向分裂方法,我们证明了两个收敛定理,用于求解两个增负式操作员的总和的零点。 给出了数值例子来说明方法的收敛性。

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