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On a class of completable fuzzy metric spaces

机译:关于一类可完成的模糊度量空间

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In this paper we study some properties of a class of fuzzy metric spaces, in the sense of George and Veeramani, called strong. This class includes the class of stationary fuzzy metrics, and in particular, when the fuzzy metric is principal, we obtain a family of metrics which are compatible with the topology induced by the fuzzy metric. Also, we study some aspects of the completion of strong fuzzy metrics and we find a class of completable stationary fuzzy metrics which includes the class of stationary fuzzy ultrametrics.
机译:在本文中,我们研究了一类模糊度量空间的一些性质,就乔治和维拉玛尼而言,称为强。此类包括固定模糊度量的类别,尤其是当模糊度量为主体时,我们获得了一系列与模糊度量引起的拓扑兼容的度量。另外,我们研究了强模糊度量完成的某些方面,并找到了一类可完成的平稳模糊度量,其中包括平稳模糊超度量。

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