Finite dimensional projection constants
H. König, D. Lewis, P.-K. Lin (1983)
Studia Mathematica
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Displaying similar documents to “Berry–Esseen theorem and local limit theorem for non uniformly expanding maps”
Finite dimensional projection constants
The Cauchy problem for the Schrödinger equation in dimension three with concentrated nonlinearity
Riccardo Adami, Gianfausto Dell'Antonio, Rodolfo Figari, Alessandro Teta (2003)
Annales de l'I.H.P. Analyse non linéaire
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Balls defined by nonsmooth vector fields and the Poincaré inequality
Annamaria Montanari, Daniele Morbidelli (2004)
Annales de l’institut Fourier
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We provide a structure theorem for Carnot-Carathéodory balls defined by a family of Lipschitz continuous vector fields. From this result a proof of Poincaré inequality follows.
Annealed upper tails for the energy of a charged polymer
Amine Asselah (2011)
Annales de l'I.H.P. Probabilités et statistiques
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We study the upper tails for the energy of a randomly charged symmetric and transient random walk. We assume that only charges on the same site interact pairwise. We consider estimates, that is when we average over both randomness, in dimension three or more. We obtain a large deviation principle, and an explicit rate function for a large class of charge distributions.
On the method of exponent pairs
G. Kolesnik (1985)
Acta Arithmetica
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New variants of Khintchine's inequality.
Ioan Serb (2001)
Collectanea Mathematica
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Variants of Khintchine's inequality with coefficients depending on the vector dimension are proved. Equality is attained for different types of extremal vectors. The Schur convexity of certain attached functions and direct estimates in terms of the Haagerup type of functions are also used.
The best constant in the Khintchine inequality for complex Steinhaus variables, the case p=1
Jerzy Sawa (1985)
Studia Mathematica
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