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Description
  • Uvádíme některá fakta z obecné teorie .rho.-kvazikonkávních funkcí definovaných na intervalu I = (a,b) .. R a ukazujeme jejich použití k charakterizaci platnosti váhových nerovností obsahujících .rho.-kvazikonkávní operátory. (cs)
  • We present some facts from a general theory of .rho.-quasiconcave functions defined on the interval I = (a,b).. R and show how to use them to characterize the validity of weighted inequalities involving .rho.-quasiconcave operators.
  • We present some facts from a general theory of .rho.-quasiconcave functions defined on the interval I = (a,b).. R and show how to use them to characterize the validity of weighted inequalities involving .rho.-quasiconcave operators. (en)
Title
  • The .rho.-quasiconcave Functions and Weighted Inequalities
  • .rho.-kvazikonkávní funkce a váhové nerovnosti (cs)
  • The .rho.-quasiconcave Functions and Weighted Inequalities (en)
skos:prefLabel
  • The .rho.-quasiconcave Functions and Weighted Inequalities
  • .rho.-kvazikonkávní funkce a váhové nerovnosti (cs)
  • The .rho.-quasiconcave Functions and Weighted Inequalities (en)
skos:notation
  • RIV/67985840:_____/08:00319789!RIV09-AV0-67985840
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  • P(GA201/05/2033), Z(AV0Z10190503)
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  • 392810
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  • RIV/67985840:_____/08:00319789
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  • .rho.-quasiconcave function; representation of .rho.-quasiconcave functions; weighted Lebesque space (en)
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  • [CB577B13D8B3]
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  • De la Motte Kastely Noszvaj
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  • Basel
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  • Inequalities and Applications
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  • Gogatishvili, Amiran
  • Opic, Bohumír
  • Evans, W. D.
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number of pages
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  • Birkhäuser
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  • 978-3-7643-8772-3
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