利用度量空间中一类新的(α,β)-循环可容许映射,得到了一类修正f -收缩的不动点结果

Q4 Mathematics
A. A. Mebawondu, O. Mewomo
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引用次数: 1

摘要

本文的目的是在度量空间的框架中定义一类新的映射,称为改进的Suzuki-Berinde F-收缩映射。建立了完备度量空间中这类映射的不动点定理。此外,我们给出了一些例子来支持我们的主要结果,使用这些例子,我们证明了我们的主要结论是Wardowski不动点结果的推广[完全度量空间中一类新型压缩映射的不动点,不动点理论和应用,94,(2012)],Piri和Kumam[关于完备度量空间中F-收缩的一些不动点定理,不动点理论和应用,210,(2014)]以及文献中的许多其他定理。2000年数学学科分类:47H09;47H10;49J20;49J40
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Some fixed point results for a modified F-contractions via a new type of (α,β)-cyclic admissible mappings in metric spaces
The aim of this paper is to define the new type of mappings which is called modified Suzuki-Berinde F -contraction mapping in the frame work of metric spaces. Fixed point theorems for such mappings in complete metric spaces are established. Furthermore, we present examples to support our main results, using this examples, we establish that our main results is a generalization of the fixed point result of Wardowski [Fixed points of a new type of contractive mappings in complete metric spaces, Fixed Point Theory and Appl., 94, (2012)], Piri and Kumam [Some fixed point theorems concerning F -contraction in complete metric spaces, Fixed Point Theory and Appl.,210, (2014)] and a host of others in the literature. 2000 Mathematics Subject Classification: 47H09; 47H10; 49J20; 49J40
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CiteScore
0.30
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