Pages that link to "Item:Q2438849"
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The following pages link to Wellposedness and regularity for a degenerate parabolic equation arising in a model of chemotaxis with nonlinear sensitivity (Q2438849):
Displaying 11 items.
- Weighted weak formulation for a nonlinear degenerate parabolic equation arising in chemotaxis or porous media (Q321851) (← links)
- Exponential speed of uniform convergence of the cell density toward equilibrium for subcritical mass in a Patlak-Keller-Segel model (Q473058) (← links)
- Boundedness of solutions to a fully parabolic Keller-Segel system with nonlinear sensitivity (Q524106) (← links)
- On the well posedness of a class of PDEs including porous medium and chemotaxis effect (Q719208) (← links)
- Global classical solutions to the Keller-Segel-Navier-Stokes system with matrix-valued sensitivity (Q1706571) (← links)
- Singular limit of a degenerate chemotaxis-Fisher equation (Q1885294) (← links)
- Analysis of selfsimilar solutions and a comparison principle for an heterogeneous diffusion cooperative system with advection and non-linear reaction (Q2064953) (← links)
- Oscillatory solutions and smoothing of a higher-order p-Laplacian operator (Q2700285) (← links)
- Analysis and instabilities of travelling waves solutions for a free boundary problem with non-homogeneous KPP reaction, with degenerate diffusion and with non-linear advection (Q5071676) (← links)
- Semigroup theory and asymptotic profiles of solutions for a higher-order Fisher-KPP problem in \(\mathbb{R}^N\) (Q5877546) (← links)
- Instability of energy solutions, travelling waves, and scaling invariance for a fourth-order \(p\)-Laplacian operator with superlinear reaction (Q6638617) (← links)
