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Geometric Aspects of Functional Analysis

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Cover of 'Geometric Aspects of Functional Analysis'

Table of Contents

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    Book Overview
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    Chapter 1 Gromov’s Waist of Non-radial Gaussian Measures and Radial Non-Gaussian Measures
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    Chapter 2 Zhang’s Inequality for Log-Concave Functions
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    Chapter 3 Bobkov’s Inequality via Optimal Control Theory
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    Chapter 4 Arithmetic Progressions in the Trace of Brownian Motion in Space
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    Chapter 5 Edgeworth Corrections in Randomized Central Limit Theorems
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    Chapter 6 Three Applications of the Siegel Mass Formula
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    Chapter 7 Decouplings for Real Analytic Surfaces of Revolution
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    Chapter 8 On Discrete Hardy–Littlewood Maximal Functions over the Balls in ℤ d $${\boldsymbol {\mathbb {Z}^d}}$$ : Dimension-Free Estimates
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    Chapter 9 On the Poincaré Constant of Log-Concave Measures
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    Chapter 10 On Poincaré and Logarithmic Sobolev Inequalities for a Class of Singular Gibbs Measures
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    Chapter 11 Several Results Regarding the (B)-Conjecture
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    Chapter 12 A Dimension-Free Reverse Logarithmic Sobolev Inequality for Low-Complexity Functions in Gaussian Space
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    Chapter 13 Information and Dimensionality of Anisotropic Random Geometric Graphs
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    Chapter 14 On the Ekeland-Hofer-Zehnder Capacity of Difference Body
Attention for Chapter 5: Edgeworth Corrections in Randomized Central Limit Theorems
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Chapter title
Edgeworth Corrections in Randomized Central Limit Theorems
Chapter number 5
Book title
Geometric Aspects of Functional Analysis
Published by
Springer, Cham, January 2020
DOI 10.1007/978-3-030-36020-7_5
Book ISBNs
978-3-03-036019-1, 978-3-03-036020-7
Authors

Sergey G. Bobkov

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