On the Interfaces in a Nonlocal Quasilinear Degenerate Equation Arising in Population Dynamics
スポンサーリンク
概要
- 論文の詳細を見る
- 1996-10-01
著者
-
Diaz Jesus
Departamento De Matematica Aplicada Universidad Complutense De Madrid
-
NAGAI Toshitaka
Department of Mathematics, Kyushu Institute of Technology
-
SHMAREV Sergei
Lavrentiev Institute of Hydrodynamics
-
Nagai Toshitaka
Department Of Mathematics Faculty Of Engineering Kyushu Institute Of Technology
関連論文
- On the Interfaces in a Nonlocal Quasilinear Degenerate Equation Arising in Population Dynamics
- SINGULAR SOLUTIONS OF TRAVELING WAVES IN A CHEMOTACTIC MODEL
- Zygomycosis involving lungs, heart and brain, superimposed on pulmonary edema
- Global solvability for a chemotaxis system in $\mathbb{R}^2$ (Mathematical analysis on the self-organization and self-similarity)
- Self-Similar Radial Solutions to a System of Partial Differential Equations Modelling Chemotaxis
- Some nonlinear degenerate diffusion equations related to population dynamics