Pages that link to "Item:Q614288"

The following pages link to B-splines with artificial viscosity for solving singularly perturbed boundary value problems (Q614288):

Displaying 18 items.

• An efficient mixed asymptotic-numerical scheme for singularly perturbed convection diffusion problems (Q440760) (← links)
• Numerical treatment of singularly perturbed two-point boundary value problems by using differential transformation method (Q444274) (← links)
• Quintic B-spline method for solving second order linear and nonlinear singularly perturbed two-point boundary value problems (Q515764) (← links)
• Collocation method using artificial viscosity for solving stiff singularly perturbed turning point problem having twin boundary layers (Q552351) (← links)
• A smart nonstandard finite difference scheme for second order nonlinear boundary value problems (Q654970) (← links)
• B-spline collocation method for the singular-perturbation problem using artificial viscosity (Q1029854) (← links)
• An efficient wavelet-based collocation method for handling singularly perturbed boundary-value problems in fluid mechanics (Q1662376) (← links)
• Numerical solution of singularly perturbed boundary value problems by improved least squares method (Q1678123) (← links)
• A numerical verification method for solutions of singularly perturbed problems with nonlinearity (Q1774296) (← links)
• An improved extrapolated collocation technique for singularly perturbed problems using cubic B-spline functions (Q2029728) (← links)
• A modified graded mesh and higher order finite element approximation for singular perturbation problems (Q2222342) (← links)
• A higher order accurate numerical method for singularly perturbed two point boundary value problems (Q2398283) (← links)
• High order multiplication perturbation method for singular perturbation problems (Q2444927) (← links)
• Multiresolution exponential B-splines and singularly perturbed boundary problem (Q2481414) (← links)
• A collocation method based on the Bessel functions of the first kind for singular perturbated differential equations and residual correction (Q3462598) (← links)
• A Laguerre Approach for the Solutions of Singular Perturbated Differential Equations (Q4564967) (← links)
• Numerical solution of singularly perturbed problems using Haar wavelet collocation method (Q4966785) (← links)
• A matrix-collocation method for solutions of singularly perturbed differential equations via Euler polynomials (Q5879465) (← links)