Isomorphic symmetrization and geometric inequalities

Author:

Milman V. D.

Publisher

Springer Berlin Heidelberg

Reference23 articles.

1. J. Bourgain and V.D. Milman, Sections euclidiennes et volume des corps symetriques convexes dans ℝ n , C.R. Acad. Sc. Paris, t.300 Serie 1, N. 13 (1985) 435–438. (Also: New volume ratio properties for convex symmetric bodies in ℝ n , Invent. Math. 88, 319–340 (1987).

2. T. Figiel, N. Tomzcak-Jaegermann, Projections onto Hilbertion subspaces of Banach spaces. Israel J. Math. 53, 155–171 (1979).

3. Y. Gordon, On Milman's inequality and random subspaces which escape through a mesh on ℝ n , Gafa-Seminar 86–87, Lecture Notes in Mathematics, Springer-Verlag

4. H. König and V.D. Milman, On the covering numbers of convex bodies, GAFA-Israel Seminar, Springer-Verlag Lecture Notes in Math., 1267, 82–95 (1987).

5. D.R. Lewis, Ellipsoides defined by Banach ideal norms. Mathematica 26, 18–29 (1979).

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