Add to ORKGIn this article, a fourth order quartic spline method has been developed to obtain the numerical solution of second order boundary value problem with Dirichlet boundary conditions. The development of the quartic spline method and convergence analysis have been presented. Three test problems have been used for numerical experimentations purposes. Numerical experimentations showed that the quartic spline method generates more accurate numerical results compared with an existing cubic spline method in solving second order boundary value problems
AbstractWe develop a method of second order for the continuous approximation of the solution of a tw...
Abstract.In this work the collocation method based on quartic B-spline is developed and applied to t...
The research presented in this dissertation is aimed at the development of family of numerical solut...
In this article, a fourth order quintic spline method has been developed to obtain numerical solutio...
AbstractThis paper derives via uniform quartic polynomial splines a few new consistency relations co...
AbstractIn this paper, we use uniform quartic polynomial splines to develop a new method, which is u...
grantor: University of TorontoThis thesis presents numerical methods for the solution of g...
In this work, we have proposed a new quartic Bspline (QBS) approximation technique for numerical tre...
AbstractA new fourth order method using quintic polynomials is designed in this paper for the smooth...
In this paper, we develop quartic nonpolynomial spline method for the numerical solution of third or...
Singularly perturbed boundary value problems are solved using various techniques. The spline of deg...
The following two types of problems in differential equations are investigated:(i) Second and sixth-...
In this paper, a numerical method is developed for solving a system of fourth order boundary value p...
AbstractQuartic non-polynomial splines are used to develop a new numerical method for computing appr...
AbstractThe B-spline method is used for the numerical solution of a linear system of second-order bo...
AbstractWe develop a method of second order for the continuous approximation of the solution of a tw...
Abstract.In this work the collocation method based on quartic B-spline is developed and applied to t...
The research presented in this dissertation is aimed at the development of family of numerical solut...
In this article, a fourth order quintic spline method has been developed to obtain numerical solutio...
AbstractThis paper derives via uniform quartic polynomial splines a few new consistency relations co...
AbstractIn this paper, we use uniform quartic polynomial splines to develop a new method, which is u...
grantor: University of TorontoThis thesis presents numerical methods for the solution of g...
In this work, we have proposed a new quartic Bspline (QBS) approximation technique for numerical tre...
AbstractA new fourth order method using quintic polynomials is designed in this paper for the smooth...
In this paper, we develop quartic nonpolynomial spline method for the numerical solution of third or...
Singularly perturbed boundary value problems are solved using various techniques. The spline of deg...
The following two types of problems in differential equations are investigated:(i) Second and sixth-...
In this paper, a numerical method is developed for solving a system of fourth order boundary value p...
AbstractQuartic non-polynomial splines are used to develop a new numerical method for computing appr...
AbstractThe B-spline method is used for the numerical solution of a linear system of second-order bo...
AbstractWe develop a method of second order for the continuous approximation of the solution of a tw...
Abstract.In this work the collocation method based on quartic B-spline is developed and applied to t...
The research presented in this dissertation is aimed at the development of family of numerical solut...