Pajor, Alain - Laboratoire Analyse et Mathematiques Appliquees, Université de Paris-Est Marne-la-Vallée

• On the Limiting Empirical Measure of the sum of rank one matrices with log-concave distribution
• Essential uniqueness of M-ellipsoid of a given convex body
• On the Euclidean sections of some Banach and operator spaces
• Arch. Math., Vol.55, 82-93 (1990) 0003-889X/90/5501-0082$ 3.90/0 9 1990Birkh/iuser Verlag, Basel
• On computing M Y. Gordon A. E. Litvak S. Mendelson A. Pajor
• John's decomposition in the general case and applications
• The atness theorem for non-symmetric convex bodies via the local theory of Banach
• The isotropy constants of the Schatten classes are bounded by H. Konig, M. Meyer and A. Pajor *
• Covering numbers and "low M -estimate" for quasi-convex bodies.
• Regularization of star bodies by random hyperplane cut off
• G eom etrie/Geometry Analyse fonctionnelle/Functional Analysis
• ON SANTALO'S INEQUALITY Mathieu Meyer
• Essential Uniqueness of an M-Ellipsoid of a Given Convex Body
• JOURNAL OF FUNCTIONAL ANALYSIS 87, 273-293 (1989) Volume Ratio and Other s-Numbers of Operators
• Uniform uncertainty principle for Bernoulli and subgaussian ensembles
• Random nets and embeddings in N A. E. Litvak A. Pajor
• Reconstruction and subgaussian operators in Asymptotic Geometric Analysis
• Entropy extension A. E. Litvak V. D. Milman
• PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
• INEQUALITIES OF THE KAHANE-KHINCHIN TYPE AND SECTIONS OF Lp-BALLS.
• Smallest singular value of random matrices and geometry of random polytopes
• RATIOS OF VOLUMES AND FACTORIZATION THROUGH ` 1
• JOURNAL OF FUNCTIONAL ANALYSIS 80, 109-123 (1988) Sections of the Unit Ball of 1,"
• Metric entropy of convex hulls in Banach spaces
• Invent. math. 94,479 504 (1988) Iventiones mathematicae
• ON THE DUALITY PROBLEM FOR ENTROPY NUMBERS OF OPERATORS J. Bourgain A. Pajor S.J. Szarek*
• arXiv:math.MG/9201203v126Oct1989 Convex Bodies with Few Faces
• Convex Geometric Analysis MSRI Publications
• Entropy and asymptotic geometry of non-symmetric convex bodies
• Euclidean embeddings in spaces of finite volume ratio via random matrices
• On singular values of matrices with independent S. Mendelson A. Pajor
• Diameters of Sections and Coverings of Convex Bodies
• Ellipsoid Approximation Using Random Vectors S. Mendelson1
• On the Euclidean metric entropy of convex A. E. Litvak V. D. Milman A. Pajor
• A note on subgaussian estimates for linear functionals on convex bodies
• Subspaces and orthogonal decompositions generated by bounded orthogonal systems
• arXiv:1103.0401v1[math.PR]2Mar2011 Geometry of log-concave Ensembles of random
• Entropy and asymptotic geometry of nonsymmetric convex bodies #