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Existence of tripled coincidence points in ordered b -metric spaces and an application to a system of integral equations

机译:有序b-度量空间中三重重合点的存在性及其在积分方程组中的应用。

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In this paper, tripled coincidence points of mappings satisfying some nonlinear contractive conditions in the framework of partially ordered b-metric spaces are obtained. Our results extend the results of Berinde and Borcut (Nonlinear Anal. 74:4889-4897, 2011) and Borcut (Appl. Math. Comput. 218:7339-7346, 2012) from the context of ordered metric spaces to the setting of ordered b-metric spaces. Moreover, some examples of the main result are given. Finally, some tripled coincidence point results for mappings satisfying some contractive conditions of integral type in complete partially ordered b-metric spaces are deduced. Also, an application is given to support our results. MSC: Primary 47H10; secondary 54H25.
机译:本文在部分有序b-度量空间的框架中,获得了满足某些非线性收缩条件的映射的三重重合点。我们的结果将Berinde和Borcut(Nonlinear Anal。74:4889-4897,2011)和Borcut(Appl。Math。Comput。218:7339-7346,2012)的结果从有序度量空间扩展到有序设置b-度量空间。此外,给出了一些主要结果的例子。最后,推导了在完全部分有序b-度量空间中满足某些积分型压缩条件的映射的三重重合点结果。此外,还提供了一个应用程序来支持我们的结果。 MSC:主要47H10;中学54H25。

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