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Strong convergence of the modified Ishikawa iterative method for infinitely many nonexpansive mappings in Banach spaces

机译:Banach空间中无限多个非扩张映射的改进Ishikawa迭代方法的强收敛性

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In this paper, we introduce a new modified Ishikawa iterative process for computing fixed points of an infinite family nonexpansive mapping in the framework of Banach spaces. Then, we establish the strong convergence theorem of the proposed iterative scheme under some mild conditions which solves a variational inequality. The results obtained in this paper extend and improve on the recent results of Qin et al. [Strong convergence theorems for an infinite family of nonexpansive mappings in Banach spaces, Journal of Computational and Applied Mathematics 230 (1) (2009) 121-127], Cho et al. [Approximation of common fixed points of an infinite family of nonexpansive mappings in Banach spaces, Computers and Mathematics with Applications 56 (2008) 2058-2064] and many others.
机译:在本文中,我们介绍了一种新的改进的Ishikawa迭代过程,用于在Banach空间框架中计算无限族非膨胀映射的不动点。然后,我们在一定的温和条件下建立了所提出的迭代方案的强收敛定理,从而解决了变分不等式。本文获得的结果是对Qin等人最近研究结果的扩展和改进。 [Banach空间中无限个非膨胀映射族的强收敛定理,计算与应用数学学报230(1)(2009)121-127],Cho等。 [在Banach空间中的无穷大非膨胀映射族的公共不动点的逼近,计算机和数学及其应用56(2008)2058-2064]等。

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