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首页> 外文期刊>International journal of mathematics and mathematical sciences >Convergence Theorems for the Variational Inequality Problems and Split Feasibility Problems in Hilbert Spaces
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Convergence Theorems for the Variational Inequality Problems and Split Feasibility Problems in Hilbert Spaces

机译:分析不等式问题的融合定理及希尔伯特空间中的分裂可行性问题

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In this paper, we establish an iterative algorithm by combining Yamada’s hybrid steepest descent method and Wang’s algorithm for finding the common solutions of variational inequality problems and split feasibility problems. The strong convergence of the sequence generated by our suggested iterative algorithm to such a common solution is proved in the setting of Hilbert spaces under some suitable assumptions imposed on the parameters. Moreover, we propose iterative algorithms for finding the common solutions of variational inequality problems and multiple-sets split feasibility problems. Finally, we also give numerical examples for illustrating our algorithms.
机译:本文通过结合山田的混合速度下降方法和王的算法来建立一个迭代算法,以查找变分不等式问题的共同解及分裂可行性问题。 通过我们所建议的迭代算法生成的序列的强大收敛于在施加对参数上的一些合适假设下的Hilbert空间的设置中。 此外,我们提出了用于查找变分不等式问题的共同解的迭代算法和多组分割可行性问题。 最后,我们还给出了用于说明我们算法的数字示例。

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