Pages that link to "Item:Q2279377"
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The following pages link to A class of high-order compact difference schemes for solving the Burgers' equations (Q2279377):
Displaying 32 items.
- A fifth-order finite volume weighted compact scheme for solving one-dimensional Burgers' equation (Q671164) (← links)
- Higher-order accurate numerical solution of unsteady Burgers' equation (Q902770) (← links)
- A sixth-order compact finite difference scheme to the numerical solutions of Burgers' equation (Q1004436) (← links)
- Comparison of higher-order accurate schemes for solving the two-dimensional unsteady Burgers' equation (Q1765448) (← links)
- Numerical investigation of double-diffusive convection in rectangular cavities with different aspect ratio. I: High-accuracy numerical method (Q2027609) (← links)
- Numerical solution of nonlinear advection diffusion reaction equation using high-order compact difference method (Q2029161) (← links)
- Numerical analysis of fourth-order compact difference scheme for inhomogeneous time-fractional Burgers-Huxley equation (Q2094313) (← links)
- DeLISA: deep learning based iteration scheme approximation for solving PDEs (Q2134800) (← links)
- A spatial sixth-order CCD-TVD method for solving multidimensional coupled Burgers' equation (Q2176227) (← links)
- Fourth-order compact difference schemes for the two-dimensional nonlinear fractional mobile/immobile transport models (Q2234848) (← links)
- Theory and application for the system of fractional Burger equations with Mittag Leffler kernel (Q2284811) (← links)
- On the class of high order time stepping schemes based on Padé approximations for the numerical solution of Burgers' equation (Q2378786) (← links)
- Adaptive LOOCV-based kernel methods for solving time-dependent BVPs (Q2671863) (← links)
- Physics-informed neural networks combined with polynomial interpolation to solve nonlinear partial differential equations (Q2682670) (← links)
- (Q2951560) (← links)
- A High-Order Finite-Difference Scheme with aLinearization Technique for Solving of Three-DimensionalBurgers Equation (Q2965055) (← links)
- A high-order compact difference method for solving a class of nonlinear partial differential equations (Q3381384) (← links)
- A compact finite difference method for solving Burgers' equation (Q3406557) (← links)
- On the Fourth-Order Accurate Compact ADI Scheme for Solving the Unsteady Nonlinear Coupled Burgers' Equations (Q4498248) (← links)
- A Combination of High-OrdCompact Finite Difference Schemes and a Splitting Method that Preserves Accuracy for the Multi-Dimensional Burgers' Equation (Q5157089) (← links)
- A Linearized High-Order Combined Compact Difference Scheme for Multi-Dimensional Coupled Burgers’ Equations (Q5382401) (← links)
- Consistent Burgers equation expansion method and its applications to high- dimensional Burgers-type equations (Q6039970) (← links)
- A compact ADI finite difference method for 2D reaction-diffusion equations with variable diffusion coefficients (Q6073187) (← links)
- A proper orthogonal decomposition-compact difference algorithm for plate vibration models (Q6076954) (← links)
- Compact difference scheme for <scp>two‐dimensional fourth‐order</scp> nonlinear hyperbolic equation (Q6088432) (← links)
- Structural schemes for one dimension stationary equations (Q6096307) (← links)
- Numerical solution of time dependent nonlinear partial differential equations using a novel block method coupled with compact finite difference schemes (Q6159825) (← links)
- The numerical solutions for the nonhomogeneous Burgers' equation with the generalized Hopf-Cole transformation (Q6186111) (← links)
- Compact finite difference schemes with high resolution characteristics and their applications to solve Burgers equation (Q6495480) (← links)
- Spectral collocation method for solving multi-term fractional integro-differential equations with nonlinear integral (Q6498075) (← links)
- A sixth-order finite difference method for the two-dimensional nonlinear advection diffusion reaction equation (Q6615044) (← links)
- High-order numerical schemes based on B-spline for solving a time-fractional Fokker-Planck equation (Q6664896) (← links)
