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Openly factorizable spaces and compact extensions of topological semigroupsBanakh, Taras, 1968- ; Dimitrova, SvetlanaWe prove that the semigroup operation of a topological semigroup ▫$S$▫ extends to a continuous semigroup operation on its Stone-Čech compactification ▫$\beta S$▫ provided ▫$S$▫ is a pseudocompact ... openly factorizable space, which means that each map ▫$f:S\to Y$▫ to a second countable space ▫$Y$▫ can be written as the composition ▫$f=g\circ p$▫ of an open map ▫$p:X\to Z$▫ onto a second countable space ▫$Z$▫ and a map ▫$g:Z\to Y$▫. We present a spectral characterization of openly factorizable spaces and establish some properties of such spaces.Source: Commentationes Mathematicae Universitatis Carolinae. - ISSN 0010-2628 (Vol. 51, no. 1, 2010, str. 113-131)Type of material - article, component partPublish date - 2010Language - englishCOBISS.SI-ID - 15646553
Author
Banakh, Taras, 1968- |
Dimitrova, Svetlana
Topics
matematika |
topološka polgrupa |
kompaktifikacija polgrupe |
inverzni spekter |
psevdokompaktni prostor |
Eberleinov Kompakt |
Corsonov kompakt |
Valdiviajev kompakt |
mathematics |
topological semigroup |
semigroup compactification |
inverse spectrum |
pseudocompact space |
openly factorizable space |
openly generated space |
Eberlein compact |
Corson compact |
Valdivia compact
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Banakh, Taras, 1968- | 31193 |
Dimitrova, Svetlana |
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