The Brascamp-Lieb inequalities: finiteness, structure, and extremals

Jonathan Bennett, Anthony Carbery, Michael Christ, Terence Tao

Type: Preprint

Publication Date: 2005-01-01

Citations: 2

DOI: https://doi.org/10.48550/arxiv.math/0505065

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arXiv (Cornell University) - View
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arXiv (Cornell University) - View
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Works Cited by This (11)

Action	Title	Year	Authors
+	Best constants in Young's inequality, its converse, and its generalization to more than three functions	1976	H. J. Brascamp Élliott H. Lieb
+	Gaussian kernels have only Gaussian maximizers	1990	Élliott H. Lieb
+ PDF Chat	Optimal young's inequality and its converse: a simple proof	1998	F. Barthe
+	Some properties of fractional integrals. I.	1928	G. H. Hardy J. E. Littlewood
+ PDF	An inequality related to the isoperimetric inequality	1949	Lynn H. Loomis Hassler Whitney
+	Representation Theory of Artin Algebras	1995	Maurice Auslander Idun Reiten Sverre O. Smalø
+	Inequalities in Fourier Analysis	1975	William Beckner
+	On the Multilinear Restriction and Kakeya conjectures	2005	Jonathan Bennett Anthony Carbery Terence Tao
+ PDF Chat	A sharp analog of Young’s inequality on SN and related entropy inequalities	2004	Eric A. Carlen Élliott H. Lieb Michael Loss
+	A general rearrangement inequality for multiple integrals	1974	H. J. Brascamp Élliott H. Lieb J. M. Luttinger