Pages that link to "Item:Q3644860"
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The following pages link to Compact difference schemes for heat equation with Neumann boundary conditions (Q3644860):
Displaying 12 items.
- An Energy-Stable Finite Element Method for Incompressible Magnetohydrodynamic-Cahn-Hilliard Coupled Model (Q5157066) (← links)
- Efficient Numerical Solution of the Multi-Term Time Fractional Diffusion-Wave Equation (Q5251349) (← links)
- A High-Order Difference Scheme for the Generalized Cattaneo Equation (Q5406917) (← links)
- Conservative compact difference schemes for the coupled nonlinear schrödinger system (Q5418777) (← links)
- A second-order BDF compact difference scheme for fractional-order Volterra equation (Q5739603) (← links)
- Solving Nonlinear Delay-Differential-Algebraic Equations with Singular Perturbation Via Block Boundary Value Methods (Q5881401) (← links)
- A compact ADI finite difference method for 2D reaction-diffusion equations with variable diffusion coefficients (Q6073187) (← links)
- Compact block boundary value methods for semi‐linear delay‐reaction–diffusion equations with algebraic constraints (Q6088396) (← links)
- An efficient computational technique for solving a time-fractional reaction-subdiffusion model in 2D space (Q6202642) (← links)
- Numerical solution of the two-dimensional regularized long-wave equation with a conservative linearized high order finite difference scheme (Q6496444) (← links)
- The coupled physical-informed neural networks for the two phase magnetohydrodynamic flows (Q6549888) (← links)
- A novel fast tempered algorithm with high-accuracy scheme for 2D tempered fractional reaction-advection-subdiffusion equation (Q6663437) (← links)
