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
AbstractIn this paper numerical methods involving higher order derivatives for the solution of perio...
AbstractThis paper deals with a class of symmetric (hybrid) two-step fourth order P-stable methods f...
AbstractWe develop a variable-order, variable-step algorithm for solving second-order initial-value ...
AbstractIn this paper, we present a nonlinear two-step explicit P-stable method of fourth algebraic ...
AbstractRecently numerical integration of the special IVP y″ = f(t, y) whose solutions are of period...
AbstractWe present a new family of two-step fourth-order methods which when applied to the test equa...
Phase—lag computations are carried out for a family of two-step multiderivative methods for solving ...
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...
Some new higher algebraic order symmetric various-step methods are introduced. For these methods a d...
AbstractAn explicit four-step method with phase-lag of infinite order is developed for the numerical...
AbstractPhase-lag computations are considered for a family of two-step methods for solving second or...
AbstractIn this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Meth...
AbstractRecently numerical integration of the special IVP y″ = f(t, y) whose solutions are of period...
Two families of computational methods are discussed for the solution of second order periodic initia...
AbstractIn this paper numerical methods involving higher order derivatives for the solution of perio...
AbstractThis paper deals with a class of symmetric (hybrid) two-step fourth order P-stable methods f...
AbstractWe develop a variable-order, variable-step algorithm for solving second-order initial-value ...
AbstractIn this paper, we present a nonlinear two-step explicit P-stable method of fourth algebraic ...
AbstractRecently numerical integration of the special IVP y″ = f(t, y) whose solutions are of period...
AbstractWe present a new family of two-step fourth-order methods which when applied to the test equa...
Phase—lag computations are carried out for a family of two-step multiderivative methods for solving ...
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...
Some new higher algebraic order symmetric various-step methods are introduced. For these methods a d...
AbstractAn explicit four-step method with phase-lag of infinite order is developed for the numerical...
AbstractPhase-lag computations are considered for a family of two-step methods for solving second or...
AbstractIn this paper, we introduce a family of Linear Multistep Methods used as Boundary Value Meth...
AbstractRecently numerical integration of the special IVP y″ = f(t, y) whose solutions are of period...
Two families of computational methods are discussed for the solution of second order periodic initia...
AbstractIn this paper numerical methods involving higher order derivatives for the solution of perio...
AbstractThis paper deals with a class of symmetric (hybrid) two-step fourth order P-stable methods f...
AbstractWe develop a variable-order, variable-step algorithm for solving second-order initial-value ...