Pages that link to "Item:Q536762"

The following pages link to Moving mesh methods for solving parabolic partial differential equations (Q536762):

Displaying 22 items.

• Numerical study of the porous medium equation with absorption, variable exponents of nonlinearity and free boundary (Q272386) (← links)
• Moving mesh method for problems with blow-up on unbounded domains (Q662891) (← links)
• Solution of evolutionary partial differential equations using adaptive finite differences with pseudospectral post-processing (Q676993) (← links)
• A study on moving mesh finite element solution of the porous medium equation (Q680217) (← links)
• Numerical solution of Fisher's equation using a moving mesh method (Q1276220) (← links)
• Moving mesh strategies of adaptive methods for solving nonlinear partial differential equations (Q1736878) (← links)
• A comparison of some adaptive space mesh solvers for the numerical solution of parabolic partial differential equations (Q1913461) (← links)
• The moving mesh semi-Lagrangian MMSISL method (Q2222270) (← links)
• Adaptive numerical method for Burgers-type nonlinear equations (Q2344637) (← links)
• A moving mesh finite element algorithm for the adaptive solution of time-dependent partial differential equations with moving boundaries (Q2486141) (← links)
• Scale-invariant moving finite elements for nonlinear partial differential equations in two dimensions (Q2491895) (← links)
• On balanced moving mesh methods (Q2511289) (← links)
• Adaptive finite difference methods for nonlinear elliptic and parabolic partial differential equations with free boundaries (Q2631051) (← links)
• On a Moving Mesh Method for Solving Patial Integro-differential Equations (Q3052274) (← links)
• Moving Mesh Generation Using the Parabolic Monge–Ampère Equation (Q3162113) (← links)
• (Q3804124) (← links)
• Velocity-Based Moving Mesh Methods for Nonlinear Partial Differential Equations (Q4588562) (← links)
• Moving Mesh Methods for Problems with Blow-Up (Q4874542) (← links)
• A numerical method based on the moving mesh for the solving of a mathematical model of the avascular tumor growth (Q5025449) (← links)
• (Q5314046) (← links)
• Lagrangian and moving mesh methods for the convection diffusion equation (Q5447489) (← links)
• A velocity-based moving mesh virtual element method (Q6189256) (← links)