Pages that link to "Item:Q3157166"

The following pages link to Linearized and rational approximation method for solving non-linear Burgers' equation (Q3157166):

Displaying 18 items.

• Numerical treatment of solving singular integral equations by using sinc approximations (Q426389) (← links)
• A hybrid DQ/LMQRBF-DQ approach for numerical solution of Poisson-type and Burger's equations in irregular domain (Q437996) (← links)
• Differential quadrature Trefftz method for Poisson-type problems on irregular domains (Q443260) (← links)
• Numerical solution of GRLW equation using sinc-collocation method (Q547017) (← links)
• A highly accurate linearized method for free boundary problems (Q813195) (← links)
• Numerical solution of differential equations using Sinc method based on the interpolation of the highest derivatives (Q924758) (← links)
• Approximate solution of the Riemann problem for the Burgers equation by the transversal method of lines (Q1083179) (← links)
• A linearized numerical scheme for Burgers-like equations (Q1888548) (← links)
• Differential quadrature method based on the highest derivative and its applications (Q2372925) (← links)
• A sinc-collocation method with boundary treatment for two-dimensional elliptic boundary value problems (Q2499793) (← links)
• Sinc collocation method with boundary treatment for two-point boundary value problems (Q2499808) (← links)
• A numerical study of parabolic problems with nonlinear boundary conditions (Q2910834) (← links)
• Determination of an unknown function in a parabolic inverse problem by Sinc-collocation method (Q3097954) (← links)
• (Q3194260) (← links)
• An Alternating Segment Explicit-Implicit Scheme with Intrinsic Parallelism for Burgers’ Equation (Q5029282) (← links)
• Shock wave simulations using Sinc Differential Quadrature Method (Q5406808) (← links)
• Modified Legendre Rational Spectral Method for Burgers Equation on the Whole Line (Q5882290) (← links)
• A higher order implicit adaptive finite point method for the Burgers' equation (Q6044151) (← links)