$ϕ$ -序$G$ -度量空间中的$n$ -元组不动点
$n$-tuple fixed point in $ϕ$-ordered $G$-metric spaces
摘要：
在不动点理论的研究中，我们使用了三种开创性的方法，即所谓的$G$ -度量，多维不动点和偏序空间。更准确地说，我们推广已知的结果从理论的准伪度量空间的$G$ -度量空间设置。特别地，我们证明了$n$ -元组不动点的存在性.公共$n$ -元组不动点）用于非递减映射（分别为一对弱相关映射）在$ϕ$ -序$G$ -度量空间中的映射.
英文摘要：
We use three seminal approaches in the study of fixed point theory, the so called $G$-metrics, multidimensional fixed points and partially ordered spaces. More precisely, we extend known results from the theory of quasi-pseudometric spaces to the $G$-metric space setting. In particular, we show the existence of $n$-tuple fixed points (resp. common $n$-tuple fixed point) for a non-decreasing mapping (resp. a pair of weakly related mappings) in a $ϕ$-ordered $G$-metric space.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
