File Download
There are no files associated with this item.
SFX Link
- Find it @ UNIST can give you direct access to the published full text of this article. (UNISTARs only)
- Lee, Youngae
- Nonlinear Analysis Lab.
Views & Downloads
Detailed Information
Cited time in 
Cited time in 
Cited time in
Metadata Downloads
Variational approach to bifurcation from infinity for nonlinear elliptic problems
- Author(s)
- Byeon, Jaeyoung, Lee, Youngae
- Issued Date
- 2013-04
- Citation
- PROCEEDINGS OF THE ROYAL SOCIETY OF EDINBURGH SECTION A-MATHEMATICS, v.143, no.2, pp.269 - 301
- Abstract
- For any N >= 1 and sufficiently small epsilon > 0, we find a positive solution of a nonlinear elliptic equation Delta u = epsilon(2)(V(x)u - f(u)), x is an element of R-N, when lim(vertical bar x vertical bar ->infinity) V(x) = m > 0 and some optimal conditions on f are satisfied. Furthermore, we investigate the asymptotic behaviour of the solution as epsilon -> 0.
- Publisher
- CAMBRIDGE UNIV PRESS
- ISSN
- 0308-2105
Items in Repository are protected by copyright, with all rights reserved, unless otherwise indicated.