Hardy’s inequalities for monotone functions on partly ordered measure spaces
Contribuinte(s) |
Universitat de Vic. Facultat d'Empresa i Comunicació |
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Data(s) |
2006
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Resumo |
We characterize the weighted Hardy inequalities for monotone functions in Rn +. In dimension n = 1, this recovers the standard theory of Bp weights. For n > 1, the result was previously only known for the case p = 1. In fact, our main theorem is proved in the more general setting of partly ordered measure spaces. |
Formato |
12 p. |
Identificador | |
Idioma(s) |
eng |
Publicador |
Cambridge University Press |
Direitos |
(c) Cambridge University Press. The published version of the article: Arcozzi, Nicola, et al. "Hardy's Inequalities for Monotone Functions on Partly Ordered Measure Spaces." Proceedings of the Royal Society of Edinburgh Section A-Mathematics 136 (2006): 909-19 , is available at http://journals.cambridge.org Tots els drets reservats |
Palavras-Chave | #Anàlisi harmònica |
Tipo |
info:eu-repo/semantics/article |