A Leray-Trudinger inequality

dc.citation.epage	228	en_US
dc.citation.spage	215	en_US
dc.citation.volume	269	en_US
dc.citation.woscount	0	en_US
dc.contributor.author	Psaradakis, G.	en_US
dc.contributor.author	Spector, D.	en_US
dc.contributor.department	應用數學系	zh_TW
dc.contributor.department	Department of Applied Mathematics	en_US
dc.date.accessioned	2015-07-21T08:27:41Z
dc.date.available	2015-07-21T08:27:41Z
dc.date.issued	2015-07-01	en_US
dc.description.abstract	We consider a multidimensional version of an inequality due to Leray as a substitute for Hardy\'s inequality in the case p = n >= 2. In this paper we provide an optimal Sobolev-type improvement of this substitute, analogous to the corresponding improvements obtained for p = 2 < n in S. Filippas and A. Tertikas (2002) [16], and for p > n >= 1 in G. Psaradakis (2012) [26]. (C) 2015 Elsevier Inc. All rights reserved.	en_US
dc.identifier.doi	10.1016/j.jfa.2015.04.007	en_US
dc.identifier.issn	0022-1236	en_US
dc.identifier.journal	JOURNAL OF FUNCTIONAL ANALYSIS	en_US
dc.identifier.uri	http://dx.doi.org/10.1016/j.jfa.2015.04.007	en_US
dc.identifier.uri	https://ir.lib.nycu.edu.tw/handle/11536/124761
dc.identifier.wosnumber	WOS:000355239300006	en_US
dc.language.iso	en_US	en_US
dc.subject	Hardy inequality	en_US
dc.subject	Leray potential	en_US
dc.subject	Borderline Sobolev embedding	en_US
dc.title	A Leray-Trudinger inequality	en_US
dc.type	Article	en_US

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