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Convergence and stability theorems for a faster iterative scheme for a general class of contractive-like operators

机译:一般类收缩算子的更快迭代方案的收敛性和稳定性定理

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The purpose of this paper is to prove strong convergence and stability results for S?iteration procedure which is faster than Picard iteration procedure for the general class of contractive-like operators introduced by Bosede and Rhoades [4] in a real normed linear space. Our results generalize and improve a multitude of results in the literature, including the recent results of Akewe and Okeke [2] and many others for the general class of contractive-like operators using faster iterative procedure.
机译:本文的目的是证明S?iteration过程的强收敛性和稳定性结果,它比Bosede和Rhoades [4]在实数范数线性空间中引入的一般类收缩性算子的Picard迭代过程要快。我们的结果概括并改进了文献中的大量结果,包括Akewe和Okeke [2]的最新结果以及使用较快迭代过程的一般类收缩性算子的许多其他结果。

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