Geodesic
On shape and multiplicity of solutions for a singularly perturbed Neumann problem
J. Chabrowski1 ; Peter J. Watson1 ; Jianfu Yang2
1 Department of Mathematics The University of Queensland Brisbane 4072, Qld, Australia
2 Permanent address: Department of Mathematics Wuhan Institute of Physics and Mathematics Chinese Academy of Sciences P.O.Box 71010 Wuhan 430071, P.R. China Current address: ECC-UNICAMP 13083-970, Campinas, S.P. Brazil
Annales Polonici Mathematici, Tome 77 (2001) no. 2, pp. 119-159.

Voir la notice de l'article provenant de la source Institute of Mathematics Polish Academy of Sciences

We investigate the effect of the topology of the boundary $\partial {\mit \Omega }$ and of the graph topology of the coefficient $Q$ on the number of solutions of the nonlinear Neumann problem $(1_d)$.
DOI : 10.4064/ap77-2-2
Keywords: investigate effect topology boundary partial mit omega graph topology coefficient number solutions nonlinear neumann problem

J. Chabrowski 1 ; Peter J. Watson 1 ; Jianfu Yang 2

1 Department of Mathematics The University of Queensland Brisbane 4072, Qld, Australia
2 Permanent address: Department of Mathematics Wuhan Institute of Physics and Mathematics Chinese Academy of Sciences P.O.Box 71010 Wuhan 430071, P.R. China Current address: ECC-UNICAMP 13083-970, Campinas, S.P. Brazil 
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J. Chabrowski; Peter J. Watson; Jianfu Yang. On shape and multiplicity of solutions
for a singularly perturbed Neumann problem. Annales Polonici Mathematici, Tome 77 (2001) no. 2, pp. 119-159. doi : 10.4064/ap77-2-2. http://geodesic.mathdoc.fr/articles/10.4064/ap77-2-2/

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