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New perturbed finite step iterative algorithms for a system of extended generalized nonlinear mixed quasi-variational inclusions

机译:扩展的广义非线性混合拟变分包含系统的新的扰动有限步迭代算法

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This paper introduces a new system of extended generalized nonlinear mixed quasi-variational inclusions involving A-maximal m-relaxed η-accretive (so called (A, η)-accretive (Lan et al. (2006) [37])) mappings in q-uniformly smooth Banach spaces. By using the resolvent operator technique for A-maximal m-relaxed η-accretive mappings due to Lan et al., we establish the existence and uniqueness of solution for this system of extended generalized nonlinear mixed quasi-variational inclusions and construct a new perturbed N-step iterative algorithm with mixed errors for solving the mentioned system. We also prove the convergence of the sequences generated by our algorithms in q-uniformly smooth Banach spaces. The results presented in this paper extend and improve some known results in the literature.
机译:本文介绍了一个新的扩展广义非线性混合拟变分包含的系统,该系统包含A-最大m松弛η-增生(所谓的(A,η)-增生(Lan等(2006)[37]))映射。 q均匀光滑的Banach空间。通过使用Lan等人的A极大m松弛η增生映射的解析算子技术,我们建立了该广义广义非线性混合拟变分包含解的存在性和唯一性,并构造了一个新的扰动N混合误差的多步迭代算法求解上述系统。我们还证明了我们的算法在q均匀光滑Banach空间中生成的序列的收敛性。本文提出的结果扩展并改进了文献中的一些已知结果。

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