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Coupled fixed-point theorems for contraction mapping induced by cone ball-metric in partially ordered spaces

机译:锥球度量在部分有序空间中引起的收缩映射的耦合定点定理

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Recently, Chen et al. (Appl. Math. Lett. 25:692-697, 2012) introduced the concept of the cone ball-metric and studied the common fixed-point theorems for the stronger Meir-Keeler cone-type function in cone ball-metric spaces. The purpose of this paper is to establish the coupled fixed-point theorems for nonlinear contraction mappings, which have a mixed monotone property by using the cone ball-metric. Also, we give some examples to validate our main results. At the end of this paper, we give an open problem for further investigation. MSC:47H10, 54H25.
机译:最近,Chen等。 (Appl。Math。Lett。25:692-697,2012)介绍了锥球度量的概念,并研究了锥球度量空间中较强的Meir-Keeler锥函数的公共定点定理。本文的目的是通过锥球度量建立具有非线性混合映射的不动点耦合定理。此外,我们提供一些示例来验证我们的主要结果。在本文的最后,我们提出了一个未解决的问题,需要进一步研究。 MSC:47H10、54H25。

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