Results 61 to 70 of about 116 (111)
Remarks on star covering properties in pseudocompact spaces [PDF]
Mathematica Bohemica, 2013 Given a topological property \(\mathcal {P}\) one says that a space \(X\) is star \(\mathcal {P}\) if for every open cover \(\mathcal {U}\) of \(X\) there is a subspace \(A\) of \(X\) with property \(\mathcal {P}\) such that \(X=\operatorname {St}(A,\mathcal {U})\).
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Products of sequentially pseudocompact spaces
, 2012 We show that the product of any number of sequentially pseudocompact topological spaces is still sequentially pseudocompact. The definition of sequential pseudocompactness can be given in (at least) two ways: we show their equivalence. Some of the results of the present note already appeared in A. Dow, J. R. Porter, R. M. Stephenson, R. G.
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Star covering properties in pseudocompact spaces
Topology and its Applications, 2012 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Effect of bile acid derivatives on taurine biosynthesis and extracellular slime production in encapsulated Staphylococcus aureus S-7. [PDF]
Infect Immun, 1981 Ohtomo T, Yoshida K, San Clemente CL.
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Compactification of Spaces of Measures and Pseudocompactness
Doklady MathematicsWe prove pseudocompactness of a Tychonoff space X and the space P(X) of Radon probability measures on it with the weak topology under the condition that the Stone–ech compactification of the space P(X) is homeomorphic to the space P(βX) of Radon probability measures on the Stone–ech compactification of the space X.
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Pseudocompact and Stone-Weierstrass product spaces [PDF]
Pacific Journal of Mathematics, 1982 openaire +3 more sources
Maximal pseudocompact spaces and the Preiss-Simon property
Open Mathematics, 2014 Alas Ofelia +2 more
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Zero-set spaces and Pseudocompactness
, 1974 We are concerned in this thesis with the intrinsic properties of zero-set spaces and their relationship to other topological-type structures. Our definition of a z-space coincides with that of Gordon's zero set space without the point separation axiom. It is of interest that C:a11fell also omits this axiom.
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On paracompact Gdelta;-subspaces of pseudocompact spaces
, 2015 Central in this article is the investigation of spaces which admit special embeddings in pseudocompact spaces. From Corollary 3.2 it follows that a paracompact space is Čech-complete provided it is a Gdelta;-subset of a space Y for which the Stone-Čech compactification is a dyadic space.
Cioban, M.M., Choban, M.M.
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