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The following pages link to A Linearized High-Order Combined Compact Difference Scheme for Multi-Dimensional Coupled Burgers’ Equations (Q5382401):

Displaying 15 items.

Unique solvability of the CCD scheme for convection-diffusion equations with variable convection coefficients (Q1712222) (← links)
A moving finite element method for solving two-dimensional coupled Burgers' equations at high Reynolds numbers (Q2161464) (← links)
A spatial sixth-order CCD-TVD method for solving multidimensional coupled Burgers' equation (Q2176227) (← links)
A three-level linearized difference scheme for nonlinear Schrödinger equation with absorbing boundary conditions (Q2189676) (← links)
A class of high-order compact difference schemes for solving the Burgers' equations (Q2279377) (← links)
A spatial fourth-order maximum principle preserving operator splitting scheme for the multi-dimensional fractional Allen-Cahn equation (Q2301384) (← links)
A linearized energy-conservative finite element method for the nonlinear Schrödinger equation with wave operator (Q2419496) (← links)
A spatially sixth-order hybrid \(L1\)-CCD method for solving time fractional Schrödinger equations. (Q2662462) (← links)
High-order implicit weighted compact nonlinear scheme for nonlinear coupled viscous Burgers' equations (Q2670418) (← links)
(Q2951560) (← links)
A High-Order Finite-Difference Scheme with aLinearization Technique for Solving of Three-DimensionalBurgers Equation (Q2965055) (← links)
On the Fourth-Order Accurate Compact ADI Scheme for Solving the Unsteady Nonlinear Coupled Burgers' Equations (Q4498248) (← links)
A Fifth-Order Combined Compact Difference Scheme for Stokes Flow on Polar Geometries (Q4603413) (← links)
A CCD-ADI method for two-dimensional linear and nonlinear hyperbolic telegraph equations with variable coefficients (Q5031842) (← links)
Structure-preserving combined high-order compact schemes for multiple order spatial derivatives differential equations (Q6159251) (← links)