A sharp interpolation between the H\"older and Gaussian Young inequalities

Paolo Da Pelo, Alberto Lanconelli, Aurel I. Stan

Type: Preprint

Publication Date: 2015-04-23

Citations: 0

Locations

arXiv (Cornell University) - View

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Works That Cite This (0)

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Works Cited by This (12)

Action	Title	Year	Authors
+	The Malliavin calculus	1987	Denis Bell
+ PDF Chat	Subadditivity of The Entropy and its Relation to Brascamp–Lieb Type Inequalities	2009	Eric A. Carlen Dario Cordero–Erausquin
+	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	A Note on an Inequality Involving the Normal Distribution	1981	Herman Chernoff
+ PDF Chat	On a new probabilistic representation for the solution of the heat equation	2011	Paolo Da Pelo Alberto Lanconelli
+	On the relation between ordinary and stochastic differential equations	1965	Eugene Wong Zakai Moshe
+	Inequalities in Fourier Analysis	1975	William Beckner
+ PDF Chat	A HÖLDER–YOUNG–LIEB INEQUALITY FOR NORMS OF GAUSSIAN WICK PRODUCTS	2011	Paolo Da Pelo Alberto Lanconelli Aurel I. Stan
+	Logarithmic Sobolev Inequalities	1975	Leonard Gross