Introduction and Cocycle Problem

Introduction and Cocycle Problem
Author :
Publisher :
Total Pages : 313
Release :
ISBN-10 : OCLC:1090050141
ISBN-13 :
Rating : 4/5 ( Downloads)

Book Synopsis Introduction and Cocycle Problem by : A. B. Katok

Download or read book Introduction and Cocycle Problem written by A. B. Katok and published by . This book was released on 2011 with total page 313 pages. Available in PDF, EPUB and Kindle. Book excerpt:


Introduction and Cocycle Problem Related Books

Introduction and Cocycle Problem
Language: en
Pages: 313
Authors: A. B. Katok
Categories: Abelian groups
Type: BOOK - Published: 2011 - Publisher:

DOWNLOAD EBOOK

Rigidity in Higher Rank Abelian Group Actions: Volume 1, Introduction and Cocycle Problem
Language: en
Pages: 320
Authors: Anatole Katok
Categories: Mathematics
Type: BOOK - Published: 2011-06-16 - Publisher: Cambridge University Press

DOWNLOAD EBOOK

This self-contained monograph presents rigidity theory for a large class of dynamical systems, differentiable higher rank hyperbolic and partially hyperbolic ac
Representations of Elementary Abelian p-Groups and Vector Bundles
Language: en
Pages: 347
Authors: David J. Benson
Categories: Mathematics
Type: BOOK - Published: 2017 - Publisher: Cambridge University Press

DOWNLOAD EBOOK

An up to date study of recent progress in vector bundle methods in the representation theory of elementary abelian groups.
The Random Matrix Theory of the Classical Compact Groups
Language: en
Pages: 225
Authors: Elizabeth S. Meckes
Categories: Mathematics
Type: BOOK - Published: 2019-08-01 - Publisher: Cambridge University Press

DOWNLOAD EBOOK

This is the first book to provide a comprehensive overview of foundational results and recent progress in the study of random matrices from the classical compac
Combinatorics of Minuscule Representations
Language: en
Pages: 329
Authors: R. M. Green
Categories: Mathematics
Type: BOOK - Published: 2013-02-21 - Publisher: Cambridge University Press

DOWNLOAD EBOOK

Uses the combinatorics and representation theory to construct and study important families of Lie algebras and Weyl groups.