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The Borel hierarchy and the complete metrizability of spaces of metrics (General topology and related fields)

The Borel hierarchy and the complete metrizability of spaces of metrics (General topology and related fields)
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Metrizability of the Lévy topology on the space of nonadditive measures on metric spaces

Fuzzy Sets and Systems, 2012
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
J. Kawabe
semanticscholar   +5 more sources

Metrizability of partial metric spaces

Topology and its Applications, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
V. Mykhaylyuk, V. Myronyk
semanticscholar   +2 more sources

Metrizability of Quasi‐Metric Spaces

Journal of the London Mathematical Society, 1977
T. G. Raghavan, I. Reilly
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Some questions on partial metric spaces

Applied Mathematics, 2020
Xun Ge, Shou Lin
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A GENERAL RESULT ON METRIZABILITY OF CONE METRIC SPACES

JP Journal of Fixed Point Theory and Applications, 2015
S. Xiang, Shunyou Xia
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Some remarks on the metrizability of some metric-like structures

Carpathian Journal of Mathematics, 2021
The main purpose of this article is to provide alternative proofs of the metrizability of metric-like spaces like b-metric spaces, \mathcal{F}-metric spaces, and \theta-metric spaces. We improve upon the metrizability result of An et al.
S. Som, A. Petruşel, L. Dey
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Metrizability of proper G-spaces and their orbit spaces

, 2020
For a locally compact group G, proper G-spaces in the sense of R. Palais are studied. One of our results states that each strongly metrizable proper G-space admits a G-invariant metric (compatible with its topology) provided G is an almost connected ...
S. Antonyan, H. Juárez-Anguiano, Lili Zhang   +2 more
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Metrization of Additive κ-Metric Spaces

Proceedings of the American Mathematical Society, 1987
We prove that an additive \(\kappa\)-metric space X is metrizable if X is one of the following: (1) X is pseudocompact, (2) X is a wM-space, (3) X is a paracompact \(\beta\)-space, especially stratifiable.
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Berwald m-Kropina spaces of arbitrary signature: Metrizability and Ricci-flatness

Journal of Mathematics and Physics
The (pseudo-)Riemann-metrizability and Ricci-flatness of Finsler spaces with m-Kropina metric F = α1+mβ−m of Berwald type are investigated. We prove that the affine connection of F can locally be understood as the Levi–Civita connection of some (pseudo ...
S. Heefer
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