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首页> 外文期刊>Journal of computational analysis and applications >THE GENERAL ITERATIVE METHODS FOR SPLIT VARIATIONAL INCLUSION PROBLEM AND FIXED POINT PROBLEM IN HILBERT SPACES
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THE GENERAL ITERATIVE METHODS FOR SPLIT VARIATIONAL INCLUSION PROBLEM AND FIXED POINT PROBLEM IN HILBERT SPACES

机译:希尔伯特空间分裂变分夹杂项问题的一般迭代方法及定点问题

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摘要

In this paper, we consider and analyze a general iterative method to approximate a common solution of split variational inclusion problem and fixed point problem for a nonexpansive mapping, which is the unique solution for the variational inequality in real Hilbert spaces. Furthermore, under reasonable conditions, the sequence generated by the proposed iterative scheme converges strongly to a common solution of split variational inclusion problem and fixed point problem for a nonexpansive mapping, which is a solution of a certain optimization problem related to a strongly positive linear operator. The results presented in this paper improve and extend the corresponding results reported by some authors recently.
机译:在本文中,我们考虑并分析了一个概述的迭代方法,以近似分解变分别夹杂项问题的共同解和无懈可解的映射的定点问题,这是真正的希尔伯特空间中变分不等式的独特解决方案。 此外,在合理的条件下,由所提出的迭代方案产生的序列强烈地收敛于分解变分夹杂物问题的共同解和非派对映射的定点问题,这是与强正线性的线性运算符相关的一定的优化问题的解决方案 。 本文提出的结果完善了一些作者最近报告的相应结果。

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