Results 51 to 60 of about 1,218,583 (226)
Classifying spaces of compact Lie groups that are p-compact for all prime numbers
, 2007 We consider a problem on the conditions of a compact Lie group G that the loop space of the p-completed classifying space be a p-compact group for a set of primes. In particular, we discuss the classifying spaces BG that are p-compact for all primes when
Ishiguro, Kenshi
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Proper actions and proper invariant metrics
, 2008 We show that if a (locally compact) group $G$ acts properly on a locally compact $\sigma$-compact space $X$ then there is a family of $G$-invariant proper continuous finite-valued pseudometrics which induces the topology of $X$.
Abels, Herbert +2 more
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The Entropy of Co-Compact Open Covers
Entropy, 2013 Co-compact entropy is introduced as an invariant of topological conjugation for perfect mappings defined on any Hausdorff space (compactness and metrizability are not necessarily required).
Steven Bourquin +4 more
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Topology and its Applications, 1992 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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SIFAT KOMPAK DALAM RUANG HAUSDORFF
Jurnal Matematika, 2012 The inspiration of the definition of “compactness” comes from the real number system. Closed and bounded sets in the real line were considered as an excellent model to show a generalized version of the compactness in a topological space.
LUH PUTU IDA HARINI
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Some remarks on bv(s)-metric spaces and fixed point results with an application
Nonlinear Analysis, 2020 We compare the newly defined bv(s)-metric spaces with several other abstract spaces like metric spaces, b-metric spaces and show that some well-known results, which hold in the latter class of spaces, may not hold in bv(s)-metric spaces.
Hiranmoy Garai +3 more
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Perfect maps in compact (countably compact) spaces
International Journal of Mathematics and Mathematical Sciences, 1995 In this paper, among other results, characterizations of perfect maps in compact Hausdorff(Fréchet, countably compact, Hausdorff) spaces are obtained.
G. L. Garg, Asha Goel
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Indestructibility of compact spaces
Topology and its Applications, 2013 In this article we investigate which compact spaces remain compact under countably closed forcing. We prove that, assuming the Continuum Hypothesis, the natural generalizations to $ _1$-sequences of the selection principle and topological game versions of the Rothberger property are not equivalent, even for compact spaces.
Rodrigo R. Dias +2 more
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Commutative Topological Semigroups Embedded into Topological Abelian Groups
Axioms, 2020 In this paper, we give conditions under which a commutative topological semigroup can be embedded algebraically and topologically into a compact topological Abelian group.
Julio César Hernández Arzusa
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Compactness and collective compactness in spaces of compact operators
Journal of Mathematical Analysis and Applications, 1981 AbstractThis is a study of compactness in (a) spaces Kb(X, Y) of compact linear operators, (b) injective tensor products X \̃boϵ Y, and (c) spaces Lc(X, Y) of continuous linear operators, and its various relationships with equicontinuity and collective compactness.
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