Ƒ-Metric空间中兼容映射的公共不动点的一些结果

D. Binbaşıoǧlu
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引用次数: 0

摘要

−最近启动了Ƒ-metric空间,Jleli和Samet在这些空间中描述了一个自然拓扑。在此基础上,给出了新空间中Banach收缩原理的一种新形式。本文给出了Ƒ-metric空间中两个弱相容映射的公共不动点定理。我们还提到了一些例子来证实我们的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Some Results of Common Fixed Point for Compatible Mappings in Ƒ-Metric Spaces
− Recently, Ƒ-metric space has been started, and a natural topology has been described in these spaces by Jleli and Samet. Furthermore, a new form of the Banach contraction principle has been given in the new spaces. In this work, we present some common fixed-point theorems for two weakly compatible mappings in the Ƒ-metric spaces. We also mention examples that confirm our results.
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