AbstractThe 2D generalized differential quadrature method (hereafter called ((1+1)-GDQ) is introduced within the context of dynamical system for solving the hyperbolic telegraph equation in (1+1) dimensions. Best efficiency is obtained with a low-degree polynomial (n⩽8) for both time variable and x-direction. From realistic examples, some models are presented to illustrate an excellent performance of the proposed method, compared with the exact results
This paper presents a new approach and methodology to solve the second-order one-dimensional hyperbo...
The present attempt is to design a novel approach for the numerical solution of fractional telegraph...
In this paper, a direct meshless method (DMM), which is based on the radial basis function, is devel...
AbstractThe 2D generalized differential quadrature method (hereafter called ((1+1)-GDQ) is introduce...
In this paper, a new method modified exponential cubic B-Spline differential quadrature method (mExp...
In this paper, a new approach “modified extended cubic B-Spline differential quadrature (mECDQ) meth...
AbstractIn this paper, a new approach “modified extended cubic B-Spline differential quadrature (mEC...
In this research, the Differential Transformation Method (DTM) has been utilized to solve the hyperb...
In this article, an analytical solution procedure is described for solving two and three dimensional...
AbstractIn this article, an analytical solution procedure is described for solving two and three dim...
In this paper, the Generalized Differential Quadrature (GDQ) Method1-2 is applied to solve initial v...
In this paper, the Generalized Differential Quadrature (GDQ) Method1-2 is applied to solve initial v...
We present a new method based on unification of fictitious time integration (FTI) and group preservi...
In this paper, the telegraph equation is solved numerically by cubic B-spline quasi-interpolation .W...
AbstractA numerical technique is presented for the solution of second order one dimensional linear h...
This paper presents a new approach and methodology to solve the second-order one-dimensional hyperbo...
The present attempt is to design a novel approach for the numerical solution of fractional telegraph...
In this paper, a direct meshless method (DMM), which is based on the radial basis function, is devel...
AbstractThe 2D generalized differential quadrature method (hereafter called ((1+1)-GDQ) is introduce...
In this paper, a new method modified exponential cubic B-Spline differential quadrature method (mExp...
In this paper, a new approach “modified extended cubic B-Spline differential quadrature (mECDQ) meth...
AbstractIn this paper, a new approach “modified extended cubic B-Spline differential quadrature (mEC...
In this research, the Differential Transformation Method (DTM) has been utilized to solve the hyperb...
In this article, an analytical solution procedure is described for solving two and three dimensional...
AbstractIn this article, an analytical solution procedure is described for solving two and three dim...
In this paper, the Generalized Differential Quadrature (GDQ) Method1-2 is applied to solve initial v...
In this paper, the Generalized Differential Quadrature (GDQ) Method1-2 is applied to solve initial v...
We present a new method based on unification of fictitious time integration (FTI) and group preservi...
In this paper, the telegraph equation is solved numerically by cubic B-spline quasi-interpolation .W...
AbstractA numerical technique is presented for the solution of second order one dimensional linear h...
This paper presents a new approach and methodology to solve the second-order one-dimensional hyperbo...
The present attempt is to design a novel approach for the numerical solution of fractional telegraph...
In this paper, a direct meshless method (DMM), which is based on the radial basis function, is devel...