Skip to content Skip to navigation
University of Warwick
  • Study
  • |
  • Research
  • |
  • Business
  • |
  • Alumni
  • |
  • News
  • |
  • About

University of Warwick
Publications service & WRAP

Highlight your research

  • WRAP
    • Home
    • Search WRAP
    • Browse by Warwick Author
    • Browse WRAP by Year
    • Browse WRAP by Subject
    • Browse WRAP by Department
    • Browse WRAP by Funder
    • Browse Theses by Department
  • Publications Service
    • Home
    • Search Publications Service
    • Browse by Warwick Author
    • Browse Publications service by Year
    • Browse Publications service by Subject
    • Browse Publications service by Department
    • Browse Publications service by Funder
  • Statistics
  • Help & Advice
University of Warwick

The Library

  • Login

Stable ergodicity of skew extensions by compact Lie groups

Tools
- Tools
+ Tools

UNSPECIFIED (1999) Stable ergodicity of skew extensions by compact Lie groups. TOPOLOGY, 38 (1). pp. 167-187. ISSN 0040-9383

Full text not available from this repository.

Abstract

We extend recent results of Adler, Kitchens & Shub, Parry, and Parry & Pollicott on the stable ergodicity and mixing of toral extensions to skew extensions by compact connected Lie groups. We show that Holder continuous extensions by a compact Lie group over a hyperbolic attractor are generically stably ergodic. If the group is compact semisimple, then Holder continuous extensions over hyperbolic sets are generically stably ergodic. (C) 1998 Elsevier Science Ltd. All rights reserved.

Item Type: Journal Article
Subjects: Q Science > QA Mathematics
Journal or Publication Title: TOPOLOGY
Publisher: PERGAMON-ELSEVIER SCIENCE LTD
ISSN: 0040-9383
Date: January 1999
Volume: 38
Number: 1
Number of Pages: 21
Page Range: pp. 167-187
Publication Status: Published
URI: http://wrap.warwick.ac.uk/id/eprint/15379

Data sourced from Thomson Reuters' Web of Knowledge

Request changes to a record

Actions (login required)

View Item View Item
twitter

Email us: publications@warwick.ac.uk
Contact Details
About Us