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Sensitivity analysis for generalized nonlinear parametric (A,η,m)-maximal monotone operator inclusion systems with relaxed cocoercive type operators

机译:具有松弛矫顽型算子的广义非线性参数(A,η,m)-最大单调算子包含系统的灵敏度分析

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摘要

By using Lim's inequalities, Nadler's results, the new parametric resolvent operator technique associated with (A,η,m)-maximal monotone operators, in this paper, the existence theorem for a new class of generalized nonlinear parametric (A,η,m)-maximal monotone operator inclusion systems with relaxed cocoercive type operators in Hilbert spaces is analyzed and established. Our results generalize sensitivity analysis results of other recent works on strongly monotone quasi-variational inclusions, nonlinear implicit quasi-variational inclusions and nonlinear mixed quasi-variational inclusion systems in Hilbert spaces.
机译:利用Lim不等式,Nadler结果,与(A,η,m)-极大单调算子相关的新参数解析算子技术,本文研究了一类新的广义非线性参数(A,η,m)的存在性定理。分析并建立了希尔伯特空间中具有松弛矫顽型算子的最大单调算子包含系统。我们的研究结果概括了Hilbert空间中关于强单调拟变分包含,非线性隐式拟变分包含和非线性混合拟变分包含系统的其他最新研究的敏感性分析结果。

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