Travelling Fronts and Entire Solutions¶of the Fisher-KPP Equation in ℝN
By François Hamel, Nikolai Nadirashvili. 2001
223 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics, Public Health, Environmental and Occupational Health
View Paper: https://www.semanticscholar.org/paper/c8cb224ad1c287dcb16b81c06857f5596b31a87b
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In Applied Mathematics
- Zhi-Cheng Wang
- Jean-Michel Roquejoffre
- Régis Monneau
- Jianhua Wu
- François Hamel
- Wan-Tong Li
- Henri Berestycki
- Enrico Valdinoci
In Mathematical Physics
- Jean-Michel Roquejoffre
- Régis Monneau
- Zhi-Cheng Wang
- François Hamel
- Jianhua Wu
- Guy Barles
- Hitoshi Ishii
- Henri Berestycki
In Public Health, Environmental and Occupational Health
- Zhi-Cheng Wang
- Jean-Michel Roquejoffre
- Jianhua Wu
- Régis Monneau
- François Hamel
- Wan-Tong Li
- Xiao-Qiang Zhao
- Wenxian Shen
Citations in the corpus
- Existence and qualitative properties of multidimensional conical bistable fronts (2005, background): “An instance is given by all the solutions that are larger than µ; they satisfy a KPP equation, for which the global attractor is bigger than the space of all probability measures in R N (see [ 19 ]).”
- Spreading-Vanishing Dichotomy in the Diffusive Logistic Model with a Free Boundary (2010, unknown): “These results have been extended to higher dimensions in [2], and extensive further development on traveling wave solutions and the spreading speed has been achieved in several directions; we refer to [30, 13, 28, 3, 4, 17, 29] and the references therein for more details.”
- Periodic traveling curved fronts in reaction–diffusion equation with bistable time-periodic nonlinearity (2011, background): “Recently, the mathematical study on the nonplanar traveling wave solution is attracting a lot of attention, see [2,6–11,16,26,27] for more existence and stability results of nonplanar traveling wave solutions of the autonomous reaction–diffusion equation.”