AbstractOne class of methods for solving nonstiff ordinary differential equations is the so called explicit Rosenbrock method. A general formulation for these methods is proposed, and a procedure for converting autonomous methods to nonautonomous form is described. A fourth-order method which requires the minimum computational work per step is described
This paper describes the construction of explicit general linear methods in Nordsieck form with inhe...
The computation of non-stiff systems of ordinary differential equations can be accomplished with exp...
This paper studies Rosenbrock methods when they are applied to stiff differential equations containi...
AbstractOne class of methods for solving nonstiff ordinary differential equations is the so called e...
AbstractThe computation of stiff systems of ordinary differential equations requires highly stable p...
A new structure is proposed for Rosenbrock methods for solving stiff ordinary differential equations...
AbstractThe paper deals with certain boundedness properties of Runge-Kutta-Rosenbrock methods when a...
The computation of stiff systems of ordinary differential equations requires highly stable processes...
AbstractWe develop a class of generalized Rosenbrock-type schemes for second-order nonlinear systems...
In this work we present a new class of methods which have been developed in order to numerically sol...
AbstractA new class of methods, for solving stiff systems, which avoids the exactness of the Jacobia...
General linear methods are a wide class of numerical methods for solving ordinary differential syste...
In this note we present a new Rosenbrock solver which is third--order accurate for nonlinear parabol...
A new method for the computation of non stiff systems of ordinary differential equations is describe...
This paper describes the construction of explicit general linear methods in Nordsieck form with inhe...
This paper describes the construction of explicit general linear methods in Nordsieck form with inhe...
The computation of non-stiff systems of ordinary differential equations can be accomplished with exp...
This paper studies Rosenbrock methods when they are applied to stiff differential equations containi...
AbstractOne class of methods for solving nonstiff ordinary differential equations is the so called e...
AbstractThe computation of stiff systems of ordinary differential equations requires highly stable p...
A new structure is proposed for Rosenbrock methods for solving stiff ordinary differential equations...
AbstractThe paper deals with certain boundedness properties of Runge-Kutta-Rosenbrock methods when a...
The computation of stiff systems of ordinary differential equations requires highly stable processes...
AbstractWe develop a class of generalized Rosenbrock-type schemes for second-order nonlinear systems...
In this work we present a new class of methods which have been developed in order to numerically sol...
AbstractA new class of methods, for solving stiff systems, which avoids the exactness of the Jacobia...
General linear methods are a wide class of numerical methods for solving ordinary differential syste...
In this note we present a new Rosenbrock solver which is third--order accurate for nonlinear parabol...
A new method for the computation of non stiff systems of ordinary differential equations is describe...
This paper describes the construction of explicit general linear methods in Nordsieck form with inhe...
This paper describes the construction of explicit general linear methods in Nordsieck form with inhe...
The computation of non-stiff systems of ordinary differential equations can be accomplished with exp...
This paper studies Rosenbrock methods when they are applied to stiff differential equations containi...