Results 11 to 20 of about 151,084 (121)
On the Borel complexity and the complete metrizability of spaces of metrics
Given a metrizable space X X , let A M ( X ) AM\left(X) be the space of continuous bounded admissible metrics on X X , which is endowed with the sup-metric. In this article, we shall investigate the Borel complexity and the complete metrizability of A M (
Katsuhisa Koshino
semanticscholar +5 more sources
so-metrizable spaces and images of metric spaces [PDF]
Abstract so-metrizable spaces are a class of important generalized metric spaces between metric spaces and s n sn
Yang Songlin, Ge Xun
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On the metrizability of TVS-cone metric spaces
Shou Lin, Kedian Li, Y. Ge
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On the metrizability of m-Kropina spaces with closed null one-form [PDF]
We investigate the local metrizability of Finsler spaces with m-Kropina metric F = α1+ m β− m, where β is a closed null one-form. We show that such a space is of Berwald type if and only if the (pseudo-)Riemannian metric α and one-form β have a very ...
S. Heefer +3 more
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On Radon Barycenters of Measures on Spaces of Measures
We study metrizability of compact sets in spaces of Radon measures with the weak topology. It is shown that if all compacta in a given completely regular topological space are metrizable, then every uniformly tight compact set in the space of Radon ...
V.I. Bogachev, S.N. Popova
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Geometrical properties of the space of idempotent probability measures
Although traditional and idempotent mathematics are "parallel'', by an application of the category theory we show that objects obtained the similar rules over traditional and idempotent mathematics must not be "parallel''.
Kholsaid Fayzullayevich Kholturayev
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Some new results on $\star$-metric spaces
The concept of $\star$-metric, based on the relaxation of triangle inequality of metric axioms by using a t-definer, was introduced by Khatami and Mirzavaziri.
Abhishikta Das, T. Bag
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A note on the metrizability of spaces
I. Weiss
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Metrizability of multiset topological spaces
In this paper, we have investigated one of the basic topological properties, called Metrizability in multiset topological space. Metrizable spaces are those topological spaces which are homeomorphic to a metric space.
Karishma Shravan, B. Tripathy
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g-metrizable spaces and the images of semi-metric spaces [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ge, Ying, Lin, Shou
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