强偏b-度量空间中PPF相关的不动点定理

IF 0.7 Q2 MATHEMATICS Tamkang Journal of Mathematics Pub Date : 2023-05-03 DOI:10.5556/j.tkjm.55.2024.5079

N. Kumari

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引用次数: 0

摘要

本文证明了一类非线性算子的PPF不动点定理，其中域空间$C[[a, b]， E]$不同于域空间$E$，而域空间$E$是一个强偏b-度量空间(SPbMS)。我们得到了SPbMS下定义映射的PPF依赖不动点结果的存在唯一性。我们的结果是SPbMS中不动点结果的推广。为了支持结果，给出了实例。

本文章由计算机程序翻译，如有差异，请以英文原文为准。

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Fixed point theorems with PPF dependence in strong partial b-metric spaces

In this study, PPF dependent fixed point theorems are proved for a nonlinear operator, where the domain space $C[[a, b], E]$ is distinct from the range space, $E$, which is a Strong Partial b-metric space (SPbMS). We obtain existence and uniqueness of PPF dependent fixed point results for the defined mappings under SPbMS. Our results are the extension of fixed point results in SPbMS. Examples are provided in the support of results.

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来源期刊

Tamkang Journal of Mathematics MATHEMATICS-

CiteScore

1.50

自引率

0.00%

发文量

期刊介绍： To promote research interactions between local and overseas researchers, the Department has been publishing an international mathematics journal, the Tamkang Journal of Mathematics. The journal started as a biannual journal in 1970 and is devoted to high-quality original research papers in pure and applied mathematics. In 1985 it has become a quarterly journal. The four issues are out for distribution at the end of March, June, September and December. The articles published in Tamkang Journal of Mathematics cover diverse mathematical disciplines. Submission of papers comes from all over the world. All articles are subjected to peer review from an international pool of referees.