Some Common Fixed Point Theorems Satisfying (ψ ? φ) Maps in Partial Metric Spaces

Reza Arab

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Some Common Fixed Point Theorems Satisfying (ψ ? φ) Maps in Partial Metric Spaces

机译：部分度量空间中一些满足（ψ？φ）映射的公共不动点定理

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摘要

In this paper, we present some coincidence and common fixed point results for infinite families of contractive maps satisfying a new class of pairs of generalized contractive type mappings defined in partial metric spaces. Our results extend and generalize many known results in the literature. Also, we introduce an example to support the validity of our results.

机译：在本文中，我们给出了无穷系列的压缩映射的一些巧合和公共不动点结果，这些压缩映射满足了在局部度量空间中定义的一对新的广义压缩类型映射对。我们的结果扩展并归纳了文献中许多已知的结果。另外，我们介绍一个示例来支持我们的结果的有效性。

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《Turkish Journal of Analysis and Number Theory》 |2015年第2期|共8页
作者
Reza Arab;
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中图分类数学;
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2. Common fixed point theorems for mappings satisfying a contractive condition of rational expression on a ordered complex partial metric space [J] . P. Dhivya, M. Marudai Cogent Mathematics & Statistics . 2017,第1期

机译：有序复偏度量空间上满足有理表达式的压缩条件的映射的公共不动点定理
3. Common fixed p oint theorems for contractive mappings satisfying -maps in S-metric spaces [J] . S. Sedghi, M. M. Rezaee, T. Doenovi, Acta Universitatis Sapientiae. Matematica . 2016,第2期

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4. Common Fixed Point Theorem for Noncontinuous Maps in Complete Metric Spaces Satisfying F - Contraction [C] . Naveen Mani, Amit Sharma, Reeta Bhardwaj International Conference on Advances in Basic Sciences . 2019

机译：满足F - 收缩的完整度量空间中非连续地图的共同定点定理
5. Fixed point and ergodic theorems for nonexpansive mappings on ultrametric Banach spaces. [D] . Farrier, Sandra N. 2005

机译：超度量Banach空间上非膨胀映射的不动点定理和遍历定理。
6. Common coupled fixed point theorems satisfying rational type contractive conditions in b-metric spaces [O] . Muhammad Sarwar, Saddam Hussain, Panda Sumati Kumari -1

机译：b-度量空间中满足有理类型收缩条件的公共耦合不动点定理
7. Common fixed point theorems for contractive mappings satisfying Φ-maps in S-metric spaces [O] . Sedghi Shaban, Rezaee Mohammad Mahdi, Došenović Tatjana, 2016

机译：满足s-度量空间中Φ-映射的压缩映射的公共不动点定理

Some Common Fixed Point Theorems Satisfying (ψ ? φ) Maps in Partial Metric Spaces

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