Pages that link to "Item:Q1299333"

The following pages link to Numerical analyses of operator-splitting algorithms for the two-dimensional advection-diffusion equation (Q1299333):

Displaying 16 items.

• Numerical blow-up of nonlinear parabolic integro-differential equations on unbounded domain (Q333231) (← links)
• A linearized difference scheme for semilinear parabolic equations with nonlinear absorbing boundary conditions (Q426546) (← links)
• Time-splitting procedures for the numerical solution of the 2D advection-diffusion equation (Q473905) (← links)
• Local spectral time splitting method for first- and second-order partial differential equations (Q556317) (← links)
• A fractional step ELLAM approach to high-dimensional convection-diffusion problems with forward particle tracking (Q870535) (← links)
• A fractional step \(\theta\) -method for convection-diffusion problems (Q886175) (← links)
• Split local absorbing conditions for one-dimensional nonlinear Klein-Gordon equation on unbounded domain (Q950395) (← links)
• A comparative study of ADI splitting methods for parabolic equations in two space dimensions (Q1063412) (← links)
• An efficient split-operator scheme for 2-D advection-diffusion simulations using finite elements and characteristics (Q1124480) (← links)
• The corrected operator splitting approach applied to a nonlinear advection-diffusion problem (Q1808071) (← links)
• Intermediate Dirichlet boundary conditions for operator splitting algorithms for the advection-diffusion equation (Q1905637) (← links)
• When and how to split? A comparison of two IMEX splitting techniques for solving advection-diffusion-reaction equations (Q2151611) (← links)
• A second order time-splitting technique for advection-dispersion equation on unstructured grids (Q2776760) (← links)
• An operator splitting algorithm for the three-dimensional advection-diffusion equation (Q4236147) (← links)
• An operator‐splitting algorithm for two‐dimensional convection–dispersion–reaction problems (Q4729560) (← links)
• Operator splitting methods for degenerate convection-diffusion equations. II: Numerical examples with emphasis on reservoir simulation and sedimentation (Q5934308) (← links)