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

Stability and random attractors for a reaction-diffusion equation with multiplicative noise

Tools
- Tools
+ Tools

UNSPECIFIED (2000) Stability and random attractors for a reaction-diffusion equation with multiplicative noise. DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 6 (4). pp. 875-892. ISSN 1078-0947

Full text not available from this repository.

Abstract

We study the asymptotic behaviour of a reaction-diffusion equation, and prove that the addition of multiplicative white noise (in the sense of It (o) over cap) stabilizes the stationary solution x = 0. We show in addition that this stochastic equation has a finite-dimensional random attractor, and from our results conjecture a possible bifurcation scenario.

Item Type: Journal Article
Subjects: Q Science > QA Mathematics
Journal or Publication Title: DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS
Publisher: SOUTHWEST MISSOURI STATE UNIV
ISSN: 1078-0947
Date: October 2000
Volume: 6
Number: 4
Number of Pages: 18
Page Range: pp. 875-892
Publication Status: Published
URI: http://wrap.warwick.ac.uk/id/eprint/12851

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