Equivalence of the local Markov inequality and a Kolmogorov type inequality in the complex plane

2013
journal article
article
4
cris.lastimport.scopus2024-04-07T17:57:12Z
cris.lastimport.wos2024-04-10T00:35:09Z
dc.abstract.enWe prove that a compact subset of the complex plane satisfies a local Markov inequality if and only if it satisfies a Kolmogorov type inequality. This result generalizes a theorem established by Bos and Milman in the real case. We also show that every set satisfying the local Markov inequality is a sum of Cantor type sets which are regular in the sense of the potential theory.pl
dc.affiliationWydział Matematyki i Informatyki : Instytut Matematykipl
dc.contributor.authorBiałas-Cież, Leokadia - 127297 pl
dc.contributor.authorEggink, Raimondopl
dc.date.accessioned2014-07-15T05:31:14Z
dc.date.available2014-07-15T05:31:14Z
dc.date.issued2013pl
dc.date.openaccess0
dc.description.accesstimew momencie opublikowania
dc.description.number1pl
dc.description.physical299-317pl
dc.description.versionostateczna wersja wydawcy
dc.description.volume38pl
dc.identifier.doi10.1007/s11118-012-9274-0pl
dc.identifier.eissn1572-929Xpl
dc.identifier.issn0926-2601pl
dc.identifier.urihttp://ruj.uj.edu.pl/xmlui/handle/item/20
dc.languageengpl
dc.language.containerengpl
dc.rights*
dc.rights.licenceCC-BY
dc.rights.uri*
dc.share.typeinne
dc.subject.enMarkov inequalitypl
dc.subject.enKolmogorov inequalitypl
dc.subject.enGreen functionpl
dc.subject.enL-regularity of setspl
dc.subject.enHolomorphic functionspl
dc.subject.enCantor setspl
dc.subtypeArticlepl
dc.titleEquivalence of the local Markov inequality and a Kolmogorov type inequality in the complex planepl
dc.title.journalPotential Analysispl
dc.typeJournalArticlepl
dspace.entity.typePublication

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