AbstractIn this paper, we present a nonlinear two-step explicit P-stable method of fourth algebraic order and 12th phase-lag order for solving one-dimensional second-order linear periodic initial value problems (IVPs) of ordinary differential equations. Based on a special vector arithmetic with respect to an analytic function, the method can be extended to be vector-applicable for multi-dimensional problems directly. Some numerical results are reported to illustrate the efficiency of the method
In this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Methods for ...
In this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Methods for ...
In this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Methods for ...
AbstractIn this paper, we present a nonlinear two-step explicit P-stable method of fourth algebraic ...
We introduce a family of Linear Multistep Methods used as Boundary Value Methods for the numerical s...
We introduce a family of Linear Multistep Methods used as Boundary Value Methods for the numerical s...
AbstractRecently numerical integration of the special IVP y″ = f(t, y) whose solutions are of period...
Some new higher algebraic order symmetric various-step methods are introduced. For these methods a d...
AbstractWe consider a family of two-step methods for the numerical integration of periodic initial v...
A linear multistep method for solving fourth order initial value problems of ordinary differential e...
A new diagonally implicit Runge-Kutta-Nyström (RKN) method is developed for the integration of initi...
Phase—lag computations are carried out for a family of two-step multiderivative methods for solving ...
AbstractWe develop a variable-order, variable-step algorithm for solving second-order initial-value ...
AbstractThis paper deals with a class of symmetric (hybrid) two-step fourth order P-stable methods f...
AbstractRecently numerical integration of the special IVP y″ = f(t, y) whose solutions are of period...
In this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Methods for ...
In this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Methods for ...
In this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Methods for ...
AbstractIn this paper, we present a nonlinear two-step explicit P-stable method of fourth algebraic ...
We introduce a family of Linear Multistep Methods used as Boundary Value Methods for the numerical s...
We introduce a family of Linear Multistep Methods used as Boundary Value Methods for the numerical s...
AbstractRecently numerical integration of the special IVP y″ = f(t, y) whose solutions are of period...
Some new higher algebraic order symmetric various-step methods are introduced. For these methods a d...
AbstractWe consider a family of two-step methods for the numerical integration of periodic initial v...
A linear multistep method for solving fourth order initial value problems of ordinary differential e...
A new diagonally implicit Runge-Kutta-Nyström (RKN) method is developed for the integration of initi...
Phase—lag computations are carried out for a family of two-step multiderivative methods for solving ...
AbstractWe develop a variable-order, variable-step algorithm for solving second-order initial-value ...
AbstractThis paper deals with a class of symmetric (hybrid) two-step fourth order P-stable methods f...
AbstractRecently numerical integration of the special IVP y″ = f(t, y) whose solutions are of period...
In this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Methods for ...
In this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Methods for ...
In this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Methods for ...