Mann-Dotson's algorithm for a countable family of non-self Lipschitz mappings in hyperbolic metric space

P. Patel, Rahul Shukla
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引用次数: 0

Abstract

Abstract The aim of this article is to present some Δ \Delta -convergence and strong convergence results for a countable family of non-self mappings. More precisely, we employ Mann-Dotson’s algorithm to approximate, common fixed points of a countable family of non-self L n {L}_{n} -Lipschitz mappings in hyperbolic metric spaces.
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双曲度量空间中可数族非自Lipschitz映射的Mann-Dotson算法
摘要本文的目的是给出一类可数非自映射族的一些Δ \Delta收敛和强收敛结果。更准确地说,我们使用Mann-Dotson算法来近似双曲度量空间中非自ln {L}_{n} -Lipschitz映射的可数族的公共不动点。
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来源期刊
Topological Algebra and its Applications
Topological Algebra and its Applications Mathematics-Algebra and Number Theory
CiteScore
1.20
自引率
0.00%
发文量
12
审稿时长
24 weeks
期刊最新文献
A variation of the class of statistical γ covers Incomplete Fermatean fuzzy preference relations and group decision-making Mann-Dotson's algorithm for a countable family of non-self Lipschitz mappings in hyperbolic metric space A Halpern-type algorithm for a common solution of nonlinear problems in Banach spaces Some fixed-point theorems for a pair of Reich-Suzuki-type nonexpansive mappings in hyperbolic spaces
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