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Fixed point results in C ∗ $C^{*}$ -algebra-valued metric spaces are direct consequences of their standard metric counterparts

机译:C ∗ $ C ^ {*} $-代数值度量空间的不动点结果是其标准度量对应项的直接结果

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Very recently, Ma et al. (Fixed Point Theory Appl. 2014:206, 2014) introduced C ∗ $C^{*}$ -algebra-valued metric spaces as a new concept. Also, Ma and Jiang (Fixed Point Theory Appl. 2015:222, 2015), generalizing this concept, introduced C ∗ $C^{*}$ -algebra-valued b-metric spaces. In both frameworks, these and other authors proved some fixed point results. We show in this paper that all these results (as well as many others) can be directly obtained as consequences of their standard metric or b-metric counterparts.
机译:最近,Ma等。 (固定点理论应用2014:206,2014)引入了C * $ C ^ {*} $-代数值度量空间作为新概念。此外,马和江(固定点理论应用,2015:222,2015)对此概念进行了概括,引入了C * $ C ^ {*} $-代数值b-度量空间。在这两个框架中,这些作者和其他作者证明了一些定点结果。我们在本文中表明,所有这些结果(以及许多其他结果)可以作为其标准度量或b度量对应项的结果而直接获得。

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