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Max-min measures on ultrametric spacesCencelj, Matija, 1958- ; Repovš, Dušan, 1954- ; Zarichnyi, Michael, 1958-Ultrametrizacijo množice vseh verjetnostnih mer s kompaktnim nosilcem na ultrametričnih prostorih sta prva definirala Hartog in de Vink. V članku obravnavamo podobno konstrukcijo za tako imenovane ... maks-min mere na metričnih prostorih. Med drugim dokažemo, da sta funktorja maks-min mer in idempotentnih mer izomorfna. Vendar pa pokažemo, da to ne velja za monadi generirani s tema funktorjema.Source: Topology and its Applications. - ISSN 0166-8641 (Vol. 160, iss. 5, 2013, str. 673-681)Type of material - article, component partPublish date - 2013Language - englishCOBISS.SI-ID - 16572761
Author
Cencelj, Matija, 1958- |
Repovš, Dušan, 1954- |
Zarichnyi, Michael, 1958-
Topics
matematika |
topologija |
max-min mera |
ultrametrični prostor |
verjetnostna mera |
idempotentna matematika |
Diracova mera |
ultrametričen prostor |
ultrametrika |
mathematics |
topology |
max-min measure |
ultrametric space |
probability measure |
idempotent mathematics |
Dirac measure |
ultrametric
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Database name | Field | Year |
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Cencelj, Matija, 1958- | 03342 |
Repovš, Dušan, 1954- | 07083 |
Zarichnyi, Michael, 1958- | 31192 |
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