The Tau method, produces approximate polynomial solutions of differential, integral and integro-differential equations. in this paper extension of the Tau method has been done for the numerical solution of the general form of linear Fredholm-Volterra Integro-Differential equations. An efficient error estimation for the Tau method is also introduced. Details of the method are presented and some numerical results along with estimated errors are given to clarify the method and its error estimator. keywords:Tau method; Fredholm and Volterra integral and Integro-Differential equations 1
Abstract In this work, we propose an extension of the algebraic formulation of the Tau method for th...
AbstractWe discuss the numerical solution of linear partial differential equations with variable coe...
AbstractIn this paper, we present the Taylor polynomial solutions of system of higher order linear i...
AbstractThe operational Tau method, a well-known method for solving functional equations, is employe...
AbstractThe operational Tau method, a well-known method for solving functional equations, is employe...
AbstractIn this paper, a method is described for obtaining an estimate of the error of the Tau Metho...
AbstractThe tau method approximates the solution of a differential equation with a polynomial, which...
In this paper, we present the Taylor polynomial solutions of system of higher order linear integro-d...
In the present paper, a Taylor method is developed to find the approximate solution of high-order li...
AbstractThe ability of a recent formulation of the Tau method of Ortiz and Samara to give approximat...
In the present paper, a Taylor method is developed to find the approximate solution of high-order li...
AbstractWe consider a system of ordinary differential equations with constant coefficients and deduc...
AbstractWe give sharp estimates for the number of extrema of the error of approximation of functions...
In this note, convex Homotopy perturbation method (HPM) is presented for the approximate solution of...
AbstractIn this paper, the operational Tau method is employed to approximate the solution of two dim...
Abstract In this work, we propose an extension of the algebraic formulation of the Tau method for th...
AbstractWe discuss the numerical solution of linear partial differential equations with variable coe...
AbstractIn this paper, we present the Taylor polynomial solutions of system of higher order linear i...
AbstractThe operational Tau method, a well-known method for solving functional equations, is employe...
AbstractThe operational Tau method, a well-known method for solving functional equations, is employe...
AbstractIn this paper, a method is described for obtaining an estimate of the error of the Tau Metho...
AbstractThe tau method approximates the solution of a differential equation with a polynomial, which...
In this paper, we present the Taylor polynomial solutions of system of higher order linear integro-d...
In the present paper, a Taylor method is developed to find the approximate solution of high-order li...
AbstractThe ability of a recent formulation of the Tau method of Ortiz and Samara to give approximat...
In the present paper, a Taylor method is developed to find the approximate solution of high-order li...
AbstractWe consider a system of ordinary differential equations with constant coefficients and deduc...
AbstractWe give sharp estimates for the number of extrema of the error of approximation of functions...
In this note, convex Homotopy perturbation method (HPM) is presented for the approximate solution of...
AbstractIn this paper, the operational Tau method is employed to approximate the solution of two dim...
Abstract In this work, we propose an extension of the algebraic formulation of the Tau method for th...
AbstractWe discuss the numerical solution of linear partial differential equations with variable coe...
AbstractIn this paper, we present the Taylor polynomial solutions of system of higher order linear i...