AbstractIn this study, a collocation method based on the Bessel functions of first kind is given for the approximate solutions of the Riccati differential–difference equations under the mixed condition. The method is presented with error analysis. Numerical examples are included to demonstrate the validity and applicability of the method and the comparisons are made with existing results
In this study, we present a reliable numerical approximation of the some first order nonlinear ordin...
AbstractA new fourth-order method is developed for the numerical integration of the one-dimensional ...
AbstractWe construct four finite-difference models for the Bessel differential equation. They corres...
AbstractIn this study, a collocation method based on the Bessel functions of first kind is given for...
AbstractIn this study, we present a numerical approximation for the solutions of the system of high-...
AbstractIn this paper, a numerical matrix method based on collocation points is presented for the ap...
AbstractIn this study, a practical matrix method, which is based on collocation points, is presented...
AbstractThe quadratic Riccati differential equations are a class of nonlinear differential equations...
AbstractWe present τ-method approximations for the Bessel function of the second kind of order one Y...
Two collocation-based methods utilizing the novel Bessel polynomials (with positive coefficients) ar...
In this paper, a collocation method based on the Bessel polynomials is used for the solution of nonl...
In this paper, a collocation method based on the Bessel polynomials is used for the solution of nonl...
summary:The paper deals with the computation of Riccati-Bessel functions. A modification of Miller m...
AbstractIn this paper, we present a numerical approach for solving the system of multi-pantograph eq...
AbstractBased on the qualitative properties of Bessel's differential equation and its solutions, a m...
In this study, we present a reliable numerical approximation of the some first order nonlinear ordin...
AbstractA new fourth-order method is developed for the numerical integration of the one-dimensional ...
AbstractWe construct four finite-difference models for the Bessel differential equation. They corres...
AbstractIn this study, a collocation method based on the Bessel functions of first kind is given for...
AbstractIn this study, we present a numerical approximation for the solutions of the system of high-...
AbstractIn this paper, a numerical matrix method based on collocation points is presented for the ap...
AbstractIn this study, a practical matrix method, which is based on collocation points, is presented...
AbstractThe quadratic Riccati differential equations are a class of nonlinear differential equations...
AbstractWe present τ-method approximations for the Bessel function of the second kind of order one Y...
Two collocation-based methods utilizing the novel Bessel polynomials (with positive coefficients) ar...
In this paper, a collocation method based on the Bessel polynomials is used for the solution of nonl...
In this paper, a collocation method based on the Bessel polynomials is used for the solution of nonl...
summary:The paper deals with the computation of Riccati-Bessel functions. A modification of Miller m...
AbstractIn this paper, we present a numerical approach for solving the system of multi-pantograph eq...
AbstractBased on the qualitative properties of Bessel's differential equation and its solutions, a m...
In this study, we present a reliable numerical approximation of the some first order nonlinear ordin...
AbstractA new fourth-order method is developed for the numerical integration of the one-dimensional ...
AbstractWe construct four finite-difference models for the Bessel differential equation. They corres...