par Erneux, Thomas 
Référence Journal of mathematical biology, 12, 2, page (199-214)
Publication Publié, 1981-06
Référence Journal of mathematical biology, 12, 2, page (199-214)
Publication Publié, 1981-06
Article révisé par les pairs
| Résumé : | We investigate the stability of rotating waves of reaction-diffusion equations by deriving the bifurcation equations for the simplest time-periodic patterns defined in the r, θ plane of polar coordinates. We prove that stable rotating waves can effectively be expected either after a primary or a secondary bifurcation point. © 1981 Springer-Verlag. |
