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On generalized Bregman nonspreading mappings and zero points of maximal monotone operator in a reflexive Banach space

机译:关于反射班空间中最大单调算子的广义Bregman的映射和零点

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摘要

The purpose of this paper is to investigate the existence and approximation of fixed points of generalized Bregman nonspreading mapping which are also the zero points of maximal monotone operator in a real reflexive Banach space. Without assuming the 'AKTT' condition, we prove a strong convergence theorem for approximating a common element in the set of fixed points of system of generalized Bregman nonspreading mappings and the set of zero points of system of maximal monotone operators in a real reflexive Banach space. Our results improve and generalized many recent results in the literature.
机译:本文研究实自反Banach空间中广义Bregman非扩张映射的不动点的存在性和逼近性,这些不动点也是极大单调算子的零点。在不假设“AKTT”条件的情况下,我们证明了在实自反Banach空间中逼近广义Bregman非扩张映象系的不动点集和极大单调算子系的零点集的一个强收敛定理。我们的结果改进并推广了文献中的许多最新结果。

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