Pages that link to "Item:Q1847644"

The following pages link to The mesa-limit of the porous-medium equation and the Hele-Shaw problem (Q1847644):

Displaying 19 items.

• Renormalized solutions for degenerate elliptic-parabolic problems with nonlinear dynamical boundary conditions and \(L^1\)-data (Q925043) (← links)
• On the Mesa problem (Q1094585) (← links)
• The mesa problem for Neumann boundary value problem. (Q1428257) (← links)
• Boundary layer formation in the transition from the porous media equation to a Hele-Shaw flow. (Q1868104) (← links)
• The Hele-Shaw asymptotics for mechanical models of tumor growth (Q2453963) (← links)
• Hele-Shaw type problems with dynamical boundary conditions (Q2642171) (← links)
• A Nonlinear Diffusion Problem with Localized Large Diffusion (Q3157905) (← links)
• From fast to very fast diffusion in the nonlinear heat equation (Q3182530) (← links)
• The Hele-Shaw problem as a ‘‘Mesa” limit of Stefan problems: Existence, uniqueness, and regularity of the free boundary (Q3617613) (← links)
• The Mesa Problem: Diffusion Patterns for <i>u_t</i> = ∇ · (<i>u^m</i>∇<i>u</i>) as m → +∞ (Q3801957) (← links)
• Porous medium equation to Hele-Shaw flow with general initial density (Q4596340) (← links)
• (Q4781795) (← links)
• The porous medium equation as a singular limit of the thin film Muskat problem (Q5880956) (← links)
• Convergence of the porous media equation to Hele-Shaw (Q5940178) (← links)
• Nonlinear diffusion equations as asymptotic limits of Cahn-Hilliard systems (Q5964042) (← links)
• Tumor boundary instability induced by nutrient consumption and supply (Q6097497) (← links)
• L1-Theory for Hele-Shaw flow with linear drift (Q6133477) (← links)
• Incompressible limits of the Patlak-Keller-Segel model and its stationary state (Q6183924) (← links)
• \(L^1\)-theory for incompressible limit of reaction-diffusion porous medium flow with linear drift (Q6667426) (← links)