Name: Geometric Aspects of Functional Analysis: Israel Seminar (Gafa) 2017-2019 Volume I (en Inglés)
Price: 359926.00 COP
Availability: InStock
Author: Klartag, Bo'az ; Milman, Emanuel
ISBN: 9783030360191

portada Geometric Aspects of Functional Analysis: Israel Seminar (Gafa) 2017-2019 Volume I (en Inglés)

Formato

Libro Físico

Editorial

Springer

Autor

Klartag, Bo'az ; Milman, Emanuel

Idioma

Inglés

N° páginas

342

Encuadernación

Tapa Blanda

Dimensiones

23.4 x 15.6 x 1.9 cm

Peso

0.50 kg.

ISBN13

9783030360191

Categorías

Análisis funcional y transformaciones
Geometría analítica
Probabilidad y estadística

Geometric Aspects of Functional Analysis: Israel Seminar (Gafa) 2017-2019 Volume I (en Inglés)

Klartag, Bo'az ; Milman, Emanuel (Autor) · Springer · Tapa Blanda

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Reseña del libro "Geometric Aspects of Functional Analysis: Israel Seminar (Gafa) 2017-2019 Volume I (en Inglés)"

Continuing the theme of the previous volumes, these seminar notes reflect general trends in the study of Geometric Aspects of Functional Analysis, understood in a broad sense. Two classical topics represented are the Concentration of Measure Phenomenon in the Local Theory of Banach Spaces, which has recently had triumphs in Random Matrix Theory, and the Central Limit Theorem, one of the earliest examples of regularity and order in high dimensions. Central to the text is the study of the Poincaré and log-Sobolev functional inequalities, their reverses, and other inequalities, in which a crucial role is often played by convexity assumptions such as Log-Concavity. The concept and properties of Entropy form an important subject, with Bourgain's slicing problem and its variants drawing much attention. Constructions related to Convexity Theory are proposed and revisited, as well as inequalities that go beyond the Brunn-Minkowski theory. One of the major current research directions addressedis the identification of lower-dimensional structures with remarkable properties in rather arbitrary high-dimensional objects. In addition to functional analytic results, connections to Computer Science and to Differential Geometry are also discussed.