Cocycles over partially hyperbolic maps
by Artur Avila
The works collected in this volume, while addressing quite different goals, are focused on the same type of mathematical object: cocycles over partially hyperbolic diffeomorphisms. We begin with a preliminary overview giving background on the history and applications of the study of dynamical cocycles and partially hyperbolic theory and elucidating the connections between the two main articles. The first one investigates effective conditions which ensure that the Lyapunov spectrum of a (possibly non-linear) cocycle over a partially hyperbolic dynamical system is nontrivial. In the second one, the classical Livšic theory of the cohomological equation for Anosov diffeomorphisms is extended to accessible partially hyperbolic diffeomorphisms.
Check nearby libraries
Buy this book
Showing 1 featured edition. View all 1 editions?
| Edition | Availability |
|---|---|
1
Cocycles over partially hyperbolic maps
2013, Société mathématique de France
in English
2856297781 9782856297780
|
aaaa
Libraries near you:
WorldCat
|
Book Details
Table of Contents
Edition Notes
Includes bibliographical references.
Text in English; abstract in both English and French.
Classifications
The Physical Object
ID Numbers
Community Reviews (0)
Feedback?
History
- Created December 7, 2022
- 2 revisions
Wikipedia citation
×CloseCopy and paste this code into your Wikipedia page. Need help?
| December 21, 2022 | Edited by MARC Bot | import existing book |
| December 7, 2022 | Created by MARC Bot | Imported from harvard_bibliographic_metadata record |