Pages that link to "Item:Q2287829"
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The following pages link to A high-order compact finite difference scheme and precise integration method based on modified Hopf-Cole transformation for numerical simulation of \(n\)-dimensional Burgers' system (Q2287829):
Displaying 8 items.
- Development of a sixth-order two-dimensional convection-diffusion scheme via Cole-Hopf transformation (Q1611983) (← links)
- Numerical investigation of double-diffusive convection in rectangular cavities with different aspect ratio. I: High-accuracy numerical method (Q2027609) (← links)
- A spatial sixth-order CCD-TVD method for solving multidimensional coupled Burgers' equation (Q2176227) (← links)
- High-order implicit weighted compact nonlinear scheme for nonlinear coupled viscous Burgers' equations (Q2670418) (← links)
- An economical robust algorithm for solving 1D coupled Burgers' equations in a semi-Lagrangian framework (Q2671830) (← links)
- The sinc-Galerkin methods of the Burgers' equation based on the Hopf-Cole transformation (Q3307505) (← links)
- Highly precise and efficient solution strategy for linear heat conduction and structural dynamics (Q6061734) (← links)
- Lax integrability and nonlinear dispersive wave phenomenon for the (3 + 1) dimensional Kudryashov-Sinelshchikov equation (Q6619654) (← links)
