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Geometry and Probability in Banach Spaces (Lecture Notes in Mathematics, 852) by Schwartz, Laurent.,Springer-Verlag is a nonfiction available to read on EtoBox.

What is Geometry and Probability in Banach Spaces (Lecture Notes in Mathematics, 852) about?

Type and cotype for a Banach space p-summing maps.- Pietsch factorization theorem.- Completely summing maps. Hilbert-Schmidt and nuclear maps.- p-integral maps.- Completely summing Six equivalent properties. p-Radonifying maps.- Radonification Theorem.- p-Gauss laws.- Proof of the Pietsch conjecture.- p-Pietsch spaces. Brownian motion.- More on cylindrical measures and stochastic processes.- Kahane inequality. The case of Lp. Z-type.- Kahane contraction principle. p-Gauss type the Gauss type interval is open.- q-factorization, Maurey's theorem Grothendieck factorization theorem.- Equivalent properties, summing vs. factorization.- Non-existence of (2+?)-Pietsch spaces, Ultrapowers.- The Pietsch interval. The weakest non-trivial superproperty. Cotypes, Rademacher vs. Gauss.- Gauss-summing maps. Completion of grothendieck factorization theorem. TLC and ILL.- Super-reflexive spaces. Modulus of convexity, q-convexity "trees" and Kelly-Chatteryji Theorem Enflo theorem. Modulus of smoothness, p-smoothness. Properties equivalent to super-reflexivity.- Martingale type and cotype. Results of Pisier. Twelve properties equivalent to super-reflexivity. Type for subspaces of Lp (Rosenthal Theore

Who reads Geometry and Probability in Banach Spaces (Lecture Notes in Mathematics, 852)?

Author

Schwartz, Laurent.,Springer-Verlag

Publisher

Springer Berlin Heidelberg

Published

2006

Language

EN

ISBN

9783540386179

Category

nonfiction

Subjects

Mathematics, Stem