Results 111 to 120 of about 560 (152)
Selectively pseudocompact spaces
A novel selection principle was introduced by Dorantes-Aldama and Shakhmatov: a topological space $X$ is termed {\em selectively pseudocompact} if for any sequence $(U_n:n\in ω)$ of pairwise disjoint non-empty open sets of $X$, one can choose points $x_n\in U_n$ such that the sequence $(x_n:n\in ω)$ has an accumulation point.
Juhász, István +2 more
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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.
europepmc +1 more source
Heredity of tau-pseudocompactness
, 2005 S. Garcia-Ferreira and H. Ohta gave a construction that was intended to produce a tau-pseudocompact space, which has a regular-closed zero set A and a regular-closed C-embedded set B such that neither A nor B is tau-pseudocompact. We show that although their sets A, B are not regular-closed, there are at least two ways to make their construction work ...
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Disconnectedness and dimension in pseudocompact groups
, 1992 Total (hereditary) disonnectedness and zero-dimentionality are compared in various classes of compact-like groups (pseudocompact, countably compact, minimal, totally minimal, etc.)
DIKRANJAN, Dikran
core
MAXIMAL PSEUDOCOMPACT AND MAXIMAL R-CLOSED SPACES
, 2013 In this paper a space X is pseudocompact if it is Tychonoff and every real-valued continuous function on X is bounded. We obtain conditions under which a Tychonoff space is maximal pseudocompact and study conditions under which a regular space is maximal
Wilson, Richard G. +2 more
core
Fragmentability of function spaces Cp(T) for pseudocompact spaces T
, 2015 For a compact space T it is known that the space Cp(T) (of all continuous functions in T, endowed with the pointwise convergence topology p) is fragmentable by a metric that majorizes p if and only if it is fragmentable by another metric which majorizes ...
Kenderov, PS, Choban, MM, Moors, Warren
core
On pseudocompact topological Brandt λ0-extensions of semitopological monoids
Topological Algebra and its Applications, 2013 Gutik Oleg, Pavlyk Kateryna
doaj +1 more source
Pseudocompactness and uniform continuity in topological groups [PDF]
Pacific Journal of Mathematics, 1966 Comfort, W. W., Ross, Kenneth A.
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On pseudocompactness and continuous mappings
Proceedings of the Japan Academy, Series A, Mathematical Sciences, 1962 Hanai, Sitiro, Okuyama, Akihiro
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