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Characterizing compact Clifford semigroups that embed into convolution and functor-semigroupsBanakh, Taras, 1968- ...V članku preučujemo algebraične in topološke lastnosti konvolucijskih polgrup verjetnostnih mer na topoloških grupah in dokažemo, da je kompaktna Cliffordova topološka polgrupa ▫$S$▫ vložljiva v ... konvolucijsko polgrupo ▫$P(G)$▫ nad neko topološko grupo ▫$G$▫ tedaj in samo tedaj, ko je ▫$S$▫ vložljiva v polgrupo ▫$\exp(G)$▫ kompaktnih podmnožic grupe ▫$G$▫ tedaj in samo tedaj, ko je ▫$S$▫ inverzna polgrupa in ima 0-dimenzionalno maksimalno polmrežo. Dokažemo tudi, da je takšna Cliffordova polgrupa ▫$S$▫ vložljiva v funktorsko polgrupo ▫$F(G)$▫ nad ustrezno kompaktno topološko grupo ▫$G▫$, za poljuben šibko normalen monadičen funktor ▫$F$▫ v kategoriji kompaktov, za katerega ▫$F(G)$▫ vsebuje ▫$G$▫-invarianten element (ki je analog Haarove mere na ▫$G$▫).Source: Semigroup forum. - ISSN 0037-1912 (Vol. 83, no. 1, 2011, str. 123-133)Type of material - article, component partPublish date - 2011Language - englishCOBISS.SI-ID - 15950681
Author
Banakh, Taras, 1968- |
Cencelj, Matija, 1958- |
Hryniv, Olena |
Repovš, Dušan, 1954-
Topics
matematika |
konvolucijska polgrupa |
verjetnostna mera |
globalna polgrupa |
hiperpolgrupa |
Cliffordova polgrupa |
regularna polgrupa |
topološka grupa |
Radonova mera |
šibko normalen monadični funktor |
Haarova mera |
maksimalna polmreža |
mathematics |
convolution semigroup |
probability measure |
global semigroup |
hypersemigroup |
Clifford semigroup |
regular semigroup |
topological group |
Radon measure |
weakly normal monadic functor |
Haar measure |
maximal semilattice
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Database name | Field | Year |
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Banakh, Taras, 1968- | 31193 |
Cencelj, Matija, 1958- | 03342 |
Hryniv, Olena | ![]() |
Repovš, Dušan, 1954- | 07083 |
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