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Asymptotic Geometric Analysis, Pt. II (Mathematical Surveys and Monographs, 261)
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“Item may or may not come in original packaging. Item has been tested and is in full working ”... Más informaciónacerca del estado
En muy buen estado
Libro que se ha leído y que no tiene un aspecto nuevo, pero que está en un estado excelente. No hay desperfectos visibles en la tapa y se incluye sobrecubierta, si procede, para las tapas duras. Todas las páginas están en perfecto estado, sin arrugas ni roturas y no falta ninguna. El texto no está subrayado ni resaltado de forma alguna, y no hay anotaciones en los márgenes. Puede presentar marcas de identificación mínimas en la contraportada o las guardas. Muy poco usado. Consulta el anuncio del vendedor para obtener más información y la descripción de cualquier posible imperfección.
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Ubicado en: Mission, Kansas, Estados Unidos
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Entrega prevista entre el jue. 7 ago. y el mar. 12 ago. a 94104
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N.º de artículo de eBay:335466929422
Última actualización el 06 mar 2025 23:07:48 H.EspVer todas las actualizacionesVer todas las actualizaciones
Características del artículo
- Estado
- En muy buen estado
- Notas del vendedor
- Brand
- Unbranded
- Style
- ABIS_BOOK
- Binding
- paperback
- Pages
- 645
- Subject Keyword
- 'series', 'any', 'monograph', 'non-fiction', 'geometry'
- Subject Code
- MAT000000
- Target Audience
- General/trade
- Volume
- 261
- Number Of Items
- 1
- Series Title
- Mathematical Surveys and Monographs, 261
- Publication Date
- 2021-12-13T00:00:01Z
- Supplier Declared Dg Hz Regulation
- not_applicable
- Textbook Type
- unknown
- Item Name
- Asymptotic Geometric Analysis, Part II
- Product Site Launch Date
- 2021-12-03T01:37:46.746Z
- ISBN
- 9781470463601
Acerca de este producto
Product Identifiers
Publisher
American Mathematical Society
ISBN-10
1470463601
ISBN-13
9781470463601
eBay Product ID (ePID)
19057258555
Product Key Features
Number of Pages
686 Pages
Publication Name
Asymptotic Geometric Analysis, Part II
Language
English
Subject
General
Publication Year
2022
Type
Textbook
Subject Area
Mathematics
Series
Mathematical Surveys and Monographs
Format
Trade Paperback
Dimensions
Item Height
0.8 in
Item Weight
22.3 Oz
Item Length
10 in
Item Width
7 in
Additional Product Features
Intended Audience
Scholarly & Professional
LCCN
2014-049152
Dewey Edition
23
Series Volume Number
261
Illustrated
Yes
Dewey Decimal
515.15
Table Of Content
Functional inequalities and concentration of measure Isoperimetric constants of log-concave measures and related problems Inequalities for Guassian measures Volume inequalities Local theory of finite dimensional normed spaces: Type and cotype Geometry of the Banach-Mazur compactum Asymptotic convex geometry and classical symmetrizations Restricted invertibility and the Kadison-Singer problem Functionalization of geometry Bibliography Subject index Author index
Synopsis
This book is a continuation of Asymptotic Geometric Analysis, Part I, which was published as volume 202 in this series. Asymptotic geometric analysis studies properties of geometric objects, such as normed spaces, convex bodies, or convex functions, when the dimensions of these objects increase to infinity. The asymptotic approach reveals many very novel phenomena which influence other fields in mathematics, especially where a large data set is of main concern, or a number of parameters which becomes uncontrollably large. One of the important features of this new theory is in developing tools which allow studying high parametric families. Among the topics covered in the book are measure concentration, isoperimetric constants of log-concave measures, thin-shell estimates, stochastic localization, the geometry of Gaussian measures, volume inequalities for convex bodies, local theory of Banach spaces, type and cotype, the Banach-Mazur compactum, symmetrizations, restricted invertibility, and functional versions of geometric notions and inequalities., This book is a continuation of Asymptotic Geometric Analysis, Part I, which was published as volume 202 in this series. Asymptotic geometric analysis studies properties of geometric objects, such as normed spaces, convex bodies, or convex functions, when the dimensions of these objects increase to infinity. The asymptotic approach reveals many ......
LC Classification Number
QA360
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