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Geometric Aspects of Functional Analysis

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Table of Contents

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    Book Overview
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    Chapter 1 The transportation cost for the cube
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    Chapter 2 The uniform concentration of measure phenomenon in ℓ p n (1 ≤ p ≤ 2)
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    Chapter 3 An editorial comment on the preceding paper
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    Chapter 4 A remark on the slicing problem
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    Chapter 5 Remarks on the growth of L p -norms of polynomials
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    Chapter 6 Positive lyapounov exponents for most energies
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    Chapter 7 Anderson localization for the band model
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    Chapter 8 Convex bodies with minimal mean width
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    Chapter 9 Euclidean projections of a p-convex body
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    Chapter 10 Remarks on minkowski symmetrizations
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    Chapter 11 Average volume of sections of star bodies
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    Chapter 12 Between sobolev and poincaré
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    Chapter 13 Random aspects of high-dimensional convex bodies
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    Chapter 14 A geometric lemma and duality of entropy numbers
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    Chapter 15 Stabilized asymptotic structures and envelopes in banach spaces
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    Chapter 16 On the isotropic constant of Non-symmetric convex bodies
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    Chapter 17 Concentration on the ℓ p n ball
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    Chapter 18 Shannon’s entropy power inequality via restricted minkowski sums
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    Chapter 19 Notes on an inequality by pisier for functions on the discrete cube
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    Chapter 20 More on embedding subspaces of L p into ℓ p N , 0 < p < 1
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    Chapter 21 Seminar talks
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Title
Geometric Aspects of Functional Analysis
Published by
Springer Berlin Heidelberg, January 2000
DOI 10.1007/bfb0107201
ISBNs
978-3-54-041070-6, 978-3-54-045392-5
Editors

Vitali D. Milman, Gideon Schechtman