Abstract. In this paper the quadratic spline di®erence scheme for a convection-di®usion problem is derived. With the suitable choice of collocation points we provide the dis-crete minimum principle. The numerical results implies the uniform convergence of order O(n¡2 ln2 n): 1
AbstractThis paper is concerned with a numerical scheme to solve a singularly perturbed convection–d...
Collocation with cubic splines is used as a method for solving Linear second order parabolic partial...
Spline collocation methods are a powerful tool to discretize fractional differential equations, sin...
Purpose – The purpose of this paper is to present the analytical solution to the Hermite collocation...
We study the Hermite collocation solution of the one-dimensional-steady-state convection-diffusion e...
A spline collocation method for linear advection-diffusion equations is proposed. The method is base...
Numerical solutions of one-dimensional heat and advection-diffusion equations are obtained by colloc...
We present a method viz. “exponential modified cubic B-spline differential quadrature method (Expo-M...
We give herein analytical formulas for the solution of the Hermite collocation discretization of the...
We prove that, under certain conditions, some classical iterative methods converge for the linear sy...
Abstract. We formulate new optimal quadratic spline collocation methods for the solution of various ...
A new approach towards the assessment and derivation of numerical methods for convection dominated p...
This paper is concerned with the covergence analysis of robust multigrid methods for convection-diff...
In this paper, numerical solutions for convection-diffusion equation via non-polynomial splines are ...
In this study, we present numerical methods, based on the optimal quadratic spline collocation (OQSC...
AbstractThis paper is concerned with a numerical scheme to solve a singularly perturbed convection–d...
Collocation with cubic splines is used as a method for solving Linear second order parabolic partial...
Spline collocation methods are a powerful tool to discretize fractional differential equations, sin...
Purpose – The purpose of this paper is to present the analytical solution to the Hermite collocation...
We study the Hermite collocation solution of the one-dimensional-steady-state convection-diffusion e...
A spline collocation method for linear advection-diffusion equations is proposed. The method is base...
Numerical solutions of one-dimensional heat and advection-diffusion equations are obtained by colloc...
We present a method viz. “exponential modified cubic B-spline differential quadrature method (Expo-M...
We give herein analytical formulas for the solution of the Hermite collocation discretization of the...
We prove that, under certain conditions, some classical iterative methods converge for the linear sy...
Abstract. We formulate new optimal quadratic spline collocation methods for the solution of various ...
A new approach towards the assessment and derivation of numerical methods for convection dominated p...
This paper is concerned with the covergence analysis of robust multigrid methods for convection-diff...
In this paper, numerical solutions for convection-diffusion equation via non-polynomial splines are ...
In this study, we present numerical methods, based on the optimal quadratic spline collocation (OQSC...
AbstractThis paper is concerned with a numerical scheme to solve a singularly perturbed convection–d...
Collocation with cubic splines is used as a method for solving Linear second order parabolic partial...
Spline collocation methods are a powerful tool to discretize fractional differential equations, sin...