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Smooth Bifurcation for Variational Inequalities and Reaction-Diffusion Systems
- 1.0175361 - MU-W 20030112 RIV US eng C - Conference Paper (international conference)
Kučera, Milan - Recke, L. - Eisner, Jan
Smooth Bifurcation for Variational Inequalities and Reaction-Diffusion Systems.
Progress in Analysis, vol. II. Proceedings of the 3rd International ISAAC Congress. New Jersey: World Scientific, 2003 - (Begehr, H.; Gilbert, R.; Wong, M.), s. 1125-1133. ISBN 981-238-967-9.
[International ISAAC Congress/3./. Berlin (DE), 20.08.2001-25.08.2001]
R&D Projects: GA ČR GA201/00/0376
Institutional research plan: CEZ:AV0Z1019905; CEZ:AV0Z1019905
Keywords : bifurcation for variational * reaction-diffusion system
Subject RIV: BA - General Mathematics
Bifurcation of stationary solutions to a reaction-diffusion system with simplenonlocal unilateral boundary conditions described by variational inequalities is studied with diffusion coefficients as a two-dimensional parameter. Using former results about a destabilizing effect of unilateral conditions, the existence of bifurcation points is obtained in the domain of parameters where a....
Permanent Link: http://hdl.handle.net/11104/0072344
Number of the records: 1