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Common fixed point result for two self-maps in $G$-metric spaces

机译:$ G $度量空间中两个自映射的公共不动点结果

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摘要

In this paper, we prove a fixed point result for two maps in a generalized metric space (X, G). Also, we prove the uniqueness of such fixed point. This result generalizes some well known results in the literature due to M. Abbas and B.E. Rhoades [Common fixed point results for noncommuting mapping without continuity in generalized metric spaces, Appl. Math. Computation 215 (2009), 262–269] and W. Shatanawi [Fixed point theory for contractive mappings satisfying Φ-maps in G-metric spaces, Fixed Point Theory Appl. 2010 (2010), Article ID 181650, 9 pages].
机译:在本文中,我们证明了广义度量空间(X,G)中两个地图的不动点结果。此外,我们证明了这种固定点的唯一性。由于M. Abbas和B.E.,此结果概括了文献中一些众所周知的结果。 Rhoades [非通勤映射的公共不动点结果,在广义度量空间中不连续,Appl。数学。计算215(2009),262–269]和W. Shatanawi [G度量空间中满足Φ-映射的压缩映射的不动点理论,不动点理论应用。 2010(2010),商品ID 181650,共9页]。

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