Publication Date:
2014
Short description:
Bifurcation and symmetry breaking for the Henon equation / Amadori, A.L., Gladiali, F.M.. - In: ADVANCES IN DIFFERENTIAL EQUATIONS. - ISSN 1079-9389. - 19:7/8(2014), pp. 755-782.
abstract:
In this paper, we consider the henon problem
in the unit ball of R^N, N≥3, with Dirchlet boundery conditions. We prove the existence of (at least) one branch of non-radial solutions that bifurcate from the radial ones and that this branch is unbounded.
in the unit ball of R^N, N≥3, with Dirchlet boundery conditions. We prove the existence of (at least) one branch of non-radial solutions that bifurcate from the radial ones and that this branch is unbounded.
Iris type:
1.1 Articolo in rivista
List of contributors:
Amadori, A. L.; Gladiali, Francesca Maria
Published in: