Results 61 to 70 of about 216 (129)
The metrization of statistical metric spaces [PDF]
Schweizer, B., Sklar, A., Thorp, E.
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Metrizability of Cone Metric Spaces Via Renorming the Banach Spaces
In this paper we show that by renorming an ordered Banach space, every cone P can be converted to a normal cone with constant K = 1 and consequently due to this approach every cone metric space is really a metric one and every theorem in metric space valid for cone metric space automatically.
Asadi, Mehdi +2 more
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Proceedings of the Japan Academy - History, database, and trend. [PDF]
Iye M.
europepmc +1 more source
Concerning quasi-complete spaces
In this paper we present a detailed study of the class of quasi-complete spaces. The relationship of quasi-complete spaces to wΔ-spaces and p-spaces is investigated.
Gittings, Raymond F. +1 more
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A characterization of partial metrizability: domains are quantifiable
A characterization of partial metrizability is given which provides a partial solution to an open problem stated by Künzi in the survey paper Non-symmetric Topology (in: Proceedings of the Szekszard Conference, Bolyai Soc. Math. Studies, Vol. 4, 1993, pp.
Schellekens, M.P.
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A short proof of the metrizability of $\mathcal{F}$-metric spaces
The main purpose of this manuscript is to provide a short proof of the metrizability of $\mathcal{F}$-metric spaces introduced by Jleli and Samet in \cite[\, Jleli, M. and Samet, B., On a new generalization of metric spaces, J. Fixed Point Theory Appl. (2018) 20:128]{JS1}.
Som, Sumit, Dey, Lakshmi Kanta
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Conditions Which Imply Metrizability in some Generalized Metric Spaces*
In this paper we show that two important generalized metric properties are generalizations of first countability. We give some conditions on these generalized metric properties which imply metrizability.
Mohamad, A.M.
core
A new generalization on metric space and its metrizability.
In this paper, our particular scope is to give a new generalization for the metric function and after that a proof of the metrizability of generalized φ-metric space. This new approach is influenced by the Chittenden’s metrization theorem.
Stela Çeno, Ledia Subashi
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Probability measures on metric spaces
In this book, the author gives a cohesive account of the theory of probability measures on complete metric spaces (which is viewed as an alternative approach to the general theory of stochastic processes).
Parthasarathy, K R
core
Covering dimension in general spaces
In the usual development of dimension theory in metric spaces, the equivalence of covering and large inductive dimension plays a central role. In this paper we develope the basic theory of dimension directly from the notion of covering dimension. Several
Ostrand, Phillip A., Phillip A. Ostrand
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