Pages that link to "Item:Q680217"
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The following pages link to A study on moving mesh finite element solution of the porous medium equation (Q680217):
Displaying 24 items.
- Numerical study of the porous medium equation with absorption, variable exponents of nonlinearity and free boundary (Q272386) (← links)
- Simulating finger phenomena in porous media with a moving finite element method (Q543741) (← links)
- Numerical artifacts in the discontinuous generalized porous medium equation: how to avoid spurious temporal oscillations (Q725457) (← links)
- Bound preserving and energy dissipative schemes for porous medium equation (Q777548) (← links)
- On Lagrangian schemes for porous medium type generalized diffusion equations: a discrete energetic variational approach (Q782013) (← links)
- Numerical artifacts in the generalized porous medium equation: why harmonic averaging itself is not to blame (Q1637564) (← links)
- Anisotropic mesh adaptation for finite element solution of anisotropic porous medium equation (Q1732473) (← links)
- Moving mesh strategies of adaptive methods for solving nonlinear partial differential equations (Q1736878) (← links)
- Finite element method of BBM-Burgers equation with dissipative term based on adaptive moving mesh (Q1784867) (← links)
- Adaptive moving knots meshless method for simulating time dependent partial differential equations (Q1799849) (← links)
- Periodic solutions for the degenerate Lotka-Volterra competition system (Q2006829) (← links)
- Semi-implicit front capturing schemes for the degenerate nonlinear radiative diffusion equation (Q2131078) (← links)
- Numerical methods for porous medium equation by an energetic variational approach (Q2214663) (← links)
- A finite difference moving mesh method based on conservation for moving boundary problems (Q2349536) (← links)
- Finite volume element approximation for nonlinear diffusion problems with degenerate diffusion coefficients (Q2419488) (← links)
- Neural network-based variational methods for solving quadratic porous medium equations in high dimensions (Q2699489) (← links)
- An asymptotic preserving scheme for a tumor growth model of porous medium type (Q5034776) (← links)
- A Moving Mesh Finite Difference Method for Non-Monotone Solutions of Non-Equilibrium Equations in Porous Media (Q5159005) (← links)
- Adaptive Solution to Two-Dimensional Partial Differential Equations in Curved Domains Using the Monge--Ampére Equation (Q5376561) (← links)
- EnVarA-FEM for the flux-limited porous medium equation (Q6048414) (← links)
- A sixth-order finite difference HWENO scheme for nonlinear degenerate parabolic equation (Q6062202) (← links)
- A velocity-based moving mesh virtual element method (Q6189256) (← links)
- Two finite element approaches for the porous medium equation that are positivity preserving and energy stable (Q6608068) (← links)
- An arbitrary Lagrangian-Eulerian positivity-preserving finite volume scheme for radiation hydrodynamics equations in the equilibrium-diffusion limit (Q6633277) (← links)
