Geometric Approach to the Bifurcation at Infinity: A Case Study

Author:

Ichida Yu,Sakamoto Takashi Okuda

Funder

Japan Society for the Promotion of Science

Publisher

Springer Science and Business Media LLC

Reference11 articles.

1. Aida, C., Chen, C.N., Kuto, K., Ninomiya, H.: Bifurcation from infinity with applications to reaction-diffusion systems. Discrete Contin. Dyn. Syst. 40(6), 3031–3055 (2020)

2. Álvarez, M.J., Ferragut, A., Jarque, X.: A survey on the blow up technique. Int. J. Bifurc. Chaos 21, 3108–3118 (2011)

3. Brunella, M.: Topological equivalence of a plane vector field with its principal part defined through Newton polyhedra. J. Differ. Equ. 85, 338–366 (1990)

4. Dumortier, F., Llibre, J., Artés, C.J.: Qualitative Theory of Planar Differential Systems. Springer, Berlin (2006)

5. Ichida, Y., Sakamoto, T.O.: Quasi traveling waves with quenching in a reaction-diffusion equation in the presence of negative powers nonlinearity. Proc. Japn. Acad. Ser. A Math Sci. 96, 1–6 (2020)

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