Logarithmically concave functions and sections of convex sets in $R^{n}$

Keith Ball

Skip to main content (access key 's'), Skip to navigation (access key 'n'), Accessibility information (access key '0')

Displaying similar documents to “Logarithmically concave functions and sections of convex sets in $R^{n}$ ”

Remark on generalization of Minkowski's inequality

Jiří Jelínek, Janusz Matkowski (1995)

Acta Universitatis Carolinae. Mathematica et Physica

Similarity:

Between Paouris concentration inequality and variance conjecture

B. Fleury (2010)

Annales de l'I.H.P. Probabilités et statistiques

Similarity:

We prove an almost isometric reverse Hölder inequality for the euclidean norm on an isotropic generalized Orlicz ball which interpolates Paouris concentration inequality and variance conjecture. We study in this direction the case of isotropic convex bodies with an unconditional basis and the case of general convex bodies.

Generalization of projection constants: sufficient enlargements.

M. I. Ostrovskii (1996)

Extracta Mathematicae

Similarity:

Constructive approximation of a ball by polytopes

Martin Kochol (1994)

Mathematica Slovaca

Similarity:

Bounds for capacities in terms of asymmetry.

Tilak Bhattacharya, Allen Weitsman (1996)

Revista Matemática Iberoamericana

Similarity:

Displaying similar documents to “Logarithmically concave functions and sections of convex sets in R n ”

Remark on generalization of Minkowski's inequality

Between Paouris concentration inequality and variance conjecture

Generalization of projection constants: sufficient enlargements.

Constructive approximation of a ball by polytopes

Bounds for capacities in terms of asymmetry.

Displaying similar documents to “Logarithmically concave functions and sections of convex sets in $R^{n}$ ”