Logarithmic Sobolev Inequalities and Concentration of Measure for Convex Functions and Polynomial Chaoses
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Publication:3414676
DOI10.4064/ba53-2-10zbMath1105.60016arXivmath/0505175OpenAlexW2002856148MaRDI QIDQ3414676
Publication date: 10 January 2007
Published in: Bulletin of the Polish Academy of Sciences Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0505175
Related Items (16)
Characterization of a class of weak transport-entropy inequalities on the line ⋮ A characterization of a class of convex log-Sobolev inequalities on the real line ⋮ Moment inequalities for U-statistics ⋮ Estimates of moments and tails of Gaussian chaoses ⋮ Kantorovich duality for general transport costs and applications ⋮ Moment estimates implied by modified log-Sobolev inequalities ⋮ Tail and moment estimates for chaoses generated by symmetric random variables with logarithmically concave tails ⋮ Marchenko–Pastur law with relaxed independence conditions ⋮ Marchenko-Pastur law for a random tensor model ⋮ On dimension-dependent concentration for convex Lipschitz functions in product spaces ⋮ Concentration inequalities for random tensors ⋮ Concentration for noncommutative polynomials in random matrices ⋮ Concentration inequalities for non-Lipschitz functions with bounded derivatives of higher order ⋮ Hypercontractivity for log-subharmonic functions ⋮ Modified log-Sobolev inequalities for convex functions on the real line. Sufficient conditions ⋮ Concentration and Moment Inequalities for Polynomials of Independent Random Variables
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