The interpolation polynomial in the k-step Adams-Bashforth method may be used to compute the numerical solution at off grid points. We show that such a numerical solution is equivalent to the one obtained by the Nordsieck technique for changing the step size. We also provide an application of this technique to the event location in discontinuous differential system
We present a family of multistep integrators based on the Adams--Bashforth methods. These schemes ca...
In this paper we present a new form of the collocation method that allows one to find very accurate ...
It is the purpose of this talk to analyze the behaviour of some classes of numerical methods acting ...
The interpolation polynomial in the k-step Adams-Bashforth method may be used to compute the numeric...
AbstractThe interpolation polynomial in the k-step Adams–Bashforth method may be used to compute the...
In this paper we consider numerical techniques to locate the event points of the differential system...
In this paper, we consider numerical methods for the location of events of differential algebraic eq...
In this short paper, event location techniques for a differential system the solution of which is d...
In this paper we are concerned with numerical methods for the one-sided event location in discontinu...
In this paper, we consider numerical methods for the location of events of ordinary differential equ...
AbstractThis work is dedicated to the memory of Donato Trigiante who has been the first teacher of N...
This work is dedicated to the memory of Donato Trigiante who has been the first teacher of Numerical...
In this paper we will study the numerical solution of a discontinuous differential system by a Rosen...
AbstractFor the numerical solution of first-order differential equations multistep methods of the Ad...
Abstract. We suggest a general method for the construction of highly continuous interpolants for one...
We present a family of multistep integrators based on the Adams--Bashforth methods. These schemes ca...
In this paper we present a new form of the collocation method that allows one to find very accurate ...
It is the purpose of this talk to analyze the behaviour of some classes of numerical methods acting ...
The interpolation polynomial in the k-step Adams-Bashforth method may be used to compute the numeric...
AbstractThe interpolation polynomial in the k-step Adams–Bashforth method may be used to compute the...
In this paper we consider numerical techniques to locate the event points of the differential system...
In this paper, we consider numerical methods for the location of events of differential algebraic eq...
In this short paper, event location techniques for a differential system the solution of which is d...
In this paper we are concerned with numerical methods for the one-sided event location in discontinu...
In this paper, we consider numerical methods for the location of events of ordinary differential equ...
AbstractThis work is dedicated to the memory of Donato Trigiante who has been the first teacher of N...
This work is dedicated to the memory of Donato Trigiante who has been the first teacher of Numerical...
In this paper we will study the numerical solution of a discontinuous differential system by a Rosen...
AbstractFor the numerical solution of first-order differential equations multistep methods of the Ad...
Abstract. We suggest a general method for the construction of highly continuous interpolants for one...
We present a family of multistep integrators based on the Adams--Bashforth methods. These schemes ca...
In this paper we present a new form of the collocation method that allows one to find very accurate ...
It is the purpose of this talk to analyze the behaviour of some classes of numerical methods acting ...