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Stability and Convergence Analysis for Set-Valued Extended Generalized Nonlinear Mixed Variational Inequality Problems and Generalized Resolvent Dynamical Systems

机译:设定值扩展广义非线性混合变分不等式问题和广义解析动力系统的稳定性和收敛性分析

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In this paper, we study a set-valued extended generalized nonlinear mixed variational inequality problem and its generalized resolvent dynamical system. A three-step iterative algorithm is constructed for solving set-valued extended generalized nonlinear variational inequality problem. Convergence and stability analysis are also discussed. We have shown the globally exponential convergence of generalized resolvent dynamical system to a unique solution of set-valued extended generalized nonlinear mixed variational inequality problem. In support of our main result, we provide a numerical example with convergence graphs and computation tables. For illustration, a comparison of our three-step iterative algorithm with Ishikawa-type algorithm and Mann-type algorithm is shown.
机译:本文研究了集价值扩展广义非线性混合变分不等式问题及其广义解析动力学系统。 构建了一种三步迭代算法,用于解决设定值扩展广义非线性变分不等式问题。 还讨论了收敛性和稳定性分析。 我们已经示出了广义解析动态系统的全球指数趋同,以设定值扩展广义非线性混合变分不等式问题的独特解决方案。 为了支持我们的主要结果,我们提供了一个具有融合图和计算表的数字示例。 出于说明,显示了我们三步迭代算法与ISHikawa型算法和曼型算法的比较。

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