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Concentration, functional inequalities, and isoperimetry : International Workshop on Concentration, Functional Inequalities, and Isoperimetry, October 29-November 1, 2009, Florida Atlantic University, Boca Raton, Florida / Christian Houdré [and three others], editors.
- Format:
- Book
- Conference/Event
- Author/Creator:
- International Workshop on Concentration, Functional Inequalities, and Isoperimetry, Corporate Author.
- Conference Name:
- International Workshop on Concentration, Functional Inequalities, and Isoperimetry (2009 : Florida Atlantic University), issuing body.
- International Workshop on Concentration, Functional Inequalities, and Isoperimetry
- Series:
- Contemporary mathematics (American Mathematical Society). 0271-4132 545
- Contemporary mathematics, 545 0271-4132
- Language:
- English
- Subjects (All):
- Isoperimetric inequalities--Congresses.
- Isoperimetric inequalities.
- Convexity spaces--Congresses.
- Convexity spaces.
- Functional analysis--Congresses.
- Functional analysis.
- Physical Description:
- 1 online resource (226 p.)
- Edition:
- 1st ed.
- Place of Publication:
- Providence, Rhode Island : American Mathematical Society, [2011]
- Language Note:
- English
- Summary:
- The volume contains the proceedings of the international workshop on Concentration, Functional Inequalities and Isoperimetry, held at Florida Atlantic University in Boca Raton, Florida, from October 29-November 1, 2009. The interactions between concentration, isoperimetry and functional inequalities have led to many significant advances in functional analysis and probability theory. Important progress has also taken place in combinatorics, geometry, harmonic analysis and mathematical physics, to name but a few fields, with recent new applications in random matrices and information theory. This book should appeal to graduate students and researchers interested in the fascinating interplay between analysis, probability, and geometry.
- Contents:
- Introduction
- Contents
- Preface
- COH formula and Dirichlet Laplacians on Small Domains of Pinned Path Spaces
- Maximal Characterization of Hardy–Sobolev Spaces on Manifolds
- On Milman's Ellipsoids and M-Position of Convex Bodies
- Fractional Generalizations of Young and Brunn–Minkowski Inequalities
- Approximately Gaussian Marginals and the Hyperplane Conjecture
- One More Proof of the Erdös-Turán Inequality, and an Error Estimatein Wigner's Law
- Quantitative Isoperimetric Inequalities, with Applications to the Stability of Liquid Drops and Crystals
- Spherical Reflection Positivity and the Hardy-Littlewood-Sobolev Inequality
- On the Existence of Subgaussian Directions for Log-Concave Measures
- On Isoperimetric Sets of Radially Symmetric Measures
- From Concentration to Isoperimetry: Semigroup Proofs
- Sobolev Inequalities, Rearrangements, Isoperimetry and Interpolation Spaces
- Isoperimetric Bounds on Convex Manifolds
- The Log-Convex Density Conjecture.
- Notes:
- Description based upon print version of record.
- Includes bibliographical references.
- Description based on print version record.
- ISBN:
- 0-8218-8224-4
- 0-8218-7405-5
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