Logarithmic Sobolev Inequalities
logarithmic Sobolev inequalities what they are some history analytic
Logsobwpause
Logarithmic Sobolev Inequalities
LOGARITHMIC SOBOLEV INEQUALITIES. By LEONARD GRoss.*. 1. Introduction. Classical Sobolev inequalities state typically
Lectures on Logarithmic Sobolev Inequalities
Jan 1 2012 Section 4.1 Properties of logarithmic Sobolev inequality ... ing to learn how to prove log-Sobolev inequality in infinite-dimensional ...
SPS
1 CONCENTRATION OF MEASURE AND LOGARITHMIC
2.2 Examples of logarithmic Sobolev inequalities p. 26. 2.3 The Herbst argument p. 29. 2.4 Entropy-energy inequalities and non-Gaussian tails.
Berlin
Mass transport and variants of the logarithmic Sobolev inequality
Sep 25 2007 Abstract. We develop the optimal transportation approach to modified log-Sobolev inequalities and to isoperimetric inequalities.
Modified Log-Sobolev Inequalities Mixing and Hypercontractivity
These inequalities turn out to be weaker than the stan- dard log-Sobolev inequality but stronger than the Poincare'. (spectral gap) inequality.
STOC BT
Concentration of measure and logarithmic Sobolev inequalities
4.3 Poincare inequalities and modified logarithmic Sobolev inequalities 5.1 Logarithmic Sobolev inequality for Bernoulli and Poisson measures.
SPS
Logarithmic Sobolev inequalities for unbounded spin systems revisited
or logarithmic Sobolev inequality and to control the dependence of the Logarithmic Sobolev inequalities for compact spin systems have been studied.
SPS
Logarithmic Sobolev Inequalities Essentials: Probabilistic Side
Logarithmic Sobolev Inequalities Essentials: Probabilistic Side. High dimensional probability. Rough lecture notes. Djalil Chafaï & Joseph Lehec.
chafai lehec m lsie lecture notes
Analytic and Geometric Logarithmic Sobolev Inequalities
One basic form of the logarithmic Sobolev inequality is the one for the standard. Gaussian probability measure dµ(x) = (2π)−n/2 e−
jedp.
B.ZEGARLINSKI
LecturesonLogarithmicSobolevInequalities
Séminaire de probabilités (Strasbourg), tome 36 (2002), p. 1-134pression de ce fichier doit contenir la présente mention de copyright.Article numérisé dans le cadre du programme
Numérisation de documents anciens mathématiques http://www.numdam.org/Lectures on
Logarithmic
Sobolev
Inequalities
byA. Guionnet 1 and B.
Zegarlinski 2
Contents
Introduction.
Chapter
1. Markov
semi-groupsSection 1.1 Markov
semi-groups and GeneratorsSection 1.2 Invariant measures of a
semi-groupSection 1.3 Markov
processesChapter
2.Spectral gap inequality
and L2 ergodicityChapter
3. Classical Sobolev
inequalities and ultracontractivityChapter
4.Logarithmic
Sobolev
inequalities and hypercontractivitySection 4.1
Properties
of logarithmicSobolev
inequalitySection 4.2
Logarithmic
Sobolev and
Spectral Gap inequalities
Section 4.3
Bakry-Emery
Criterion
Chapter
5.Logarithmic
Sobolev
inequalities for spin systems on a latticeSection 5.1 Notation and
definitions, statistical mechanicsSection 5.2
Strategy
to demonstrate the logarithmicSobolev
inequalitySection 5.3
Logarithmic
Sobolev
inequality in dimension 1; an exampleSection 5.4
Logarithmic
Sobolev
inequalities in dimension > 2Chapter
6.Logarithmic
Sobolev
inequalities and cellular automataChapter
7.Logarithmic
Sobolev
inequalities for spin systems with long range interaction.Martingale expansion
Chapter
8. Markov
semi group in infinite SÉMINAIRE DE PROBABILITÉS(STRASBOURG)A.GUIONNETB.ZEGARLINSKI
LecturesonLogarithmicSobolevInequalities
Séminaire de probabilités (Strasbourg), tome 36 (2002), p. 1-134pression de ce fichier doit contenir la présente mention de copyright.Article numérisé dans le cadre du programme
Numérisation de documents anciens mathématiques http://www.numdam.org/Lectures on
Logarithmic
Sobolev
Inequalities
byA. Guionnet 1 and B.
Zegarlinski 2
Contents
Introduction.
Chapter
1. Markov
semi-groupsSection 1.1 Markov
semi-groups and GeneratorsSection 1.2 Invariant measures of a
semi-groupSection 1.3 Markov
processesChapter
2.Spectral gap inequality
and L2 ergodicityChapter
3. Classical Sobolev
inequalities and ultracontractivityChapter
4.Logarithmic
Sobolev
inequalities and hypercontractivitySection 4.1
Properties
of logarithmicSobolev
inequalitySection 4.2
Logarithmic
Sobolev and
Spectral Gap inequalities
Section 4.3
Bakry-Emery
Criterion
Chapter
5.Logarithmic
Sobolev
inequalities for spin systems on a latticeSection 5.1 Notation and
definitions, statistical mechanicsSection 5.2
Strategy
to demonstrate the logarithmicSobolev
inequalitySection 5.3
Logarithmic
Sobolev
inequality in dimension 1; an exampleSection 5.4
Logarithmic
Sobolev
inequalities in dimension > 2Chapter
6.Logarithmic
Sobolev
inequalities and cellular automataChapter
7.Logarithmic
Sobolev
inequalities for spin systems with long range interaction.Martingale expansion
Chapter
8. Markov
semi group in infinite- log-sobolev inequality for the continuum sine-gordon model
- log sobolev inequality proof
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