Results 61 to 70 of about 140 (137)
Geodetic metrizations of graphs
A graph can be metrized by assigning a length to each of its edges. Such a graph is said to be geodetic if for each pair of vertices there is a unique geodesic joining them. The paper starts with proofs that every graph can be metrized in such a way that there are unique geodesics, each of which is a geodesic in the usual metrization with unit edge ...
Frank Rhodes, Robert A. Melter
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Healthcare Providers' Satisfaction with Implementation of Telemedicine in Ambulatory Care during COVID-19. [PDF]
Althumairi A +3 more
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Advanced Manifold–Metric Pairs
This article presents a novel mathematical formalism for advanced manifold–metric pairs, enhancing the frameworks of geometry and topology. We construct various D-dimensional manifolds and their associated metric spaces using functional methods, with a ...
Pierros Ntelis
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Use of Respiratory Protection Devices by Medical Students during the COVID-19 Pandemic. [PDF]
Shashina EA +7 more
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Proceedings of the Japan Academy - History, database, and trend. [PDF]
Iye M.
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What is a non-metrizable analog of metrizable compacta? (Part I)
This paper gives an answer to the question stated in the title. Metrizable compacta have the best properties from the point of view of general topology. The author introduces two class of compacta, called metrcompacta and weak metrcompacta, which properly contain all metrizable compacta, and proves that several nice theorems holding for metrizable ...
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Microscopical Justification of Solid-State Wetting and Dewetting. [PDF]
Piovano P, Velčić I.
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Certain notions of convergence of sequences of functions such as convergence pointwise, uniform and parts (compact sets or bounded sets) come from suitable topological functional spaces{m/1/}. Under certain conditions these topologies involved are metrizable, which in an advantage since there is an extensive theory on convergence in metric spaces ...
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The Structure of Metrizable Graphs
Abstract A consistent path system in a graph G is an intersection-closed collection of paths, with exactly one path between any two vertices in G . We call G
Maria Chudnovsky +2 more
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Complete positivity and distance-avoiding sets. [PDF]
DeCorte E, Filho FMO, Vallentin F.
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