AbstractIn this paper, we consider the numerical solution of a boundary value problem (BVP) by the multiple shooting technique, using Runge-Kutta (RK) methods for the integration of the associated initial value problems (IVP). A special RK method, with minimum computational cost per step, is designed with the purpose of saving Jacobian evaluations in the integration of the variational equation. Finally, some numerical experiments are presented showing a substantial reduction in the number of Jacobian evaluations
Abstract. This paper concerns with the solution of optimal control. Optimal control is an optimizati...
This paper introduces the better algorithms to obtain refinedinitial guesses with shooting method fo...
AbstractThis paper describes an improvement of England and Mattheij's code MUTSSYM for solving linea...
AbstractIn this paper we consider the numerical solution of an IVP together with its variational equ...
AbstractIn this paper we consider the numerical solution of an IVP together with its variational equ...
An algorithm for first order nonlinear multipoint boundary value problems is presented. The new meth...
This paper describes an improvement of England and Mattheij's code MUTSSYM for solving linear Bounda...
AbstractThis paper describes an improvement of England and Mattheij's code MUTSSYM for solving linea...
AbstractIn this article we introduce a new type of iterative method for initial value problems (IVPs...
AbstractMany problems in physics and engineering give rise to singular differential equations. In th...
In this paper, a new method is applied for solving the nonlinear Boundary value problems. This metho...
AbstractIn this paper, a new method is applied for solving the nonlinear Boundary value problems. Th...
The paper investigates the efficacy of non-linear two point boundary value problems via shooting and...
The shooting method is an extremely powerful technique for both the theoretical analysis and approxi...
AbstractWe study a new nonlinear shooting method for solving two-point boundary value problems and s...
Abstract. This paper concerns with the solution of optimal control. Optimal control is an optimizati...
This paper introduces the better algorithms to obtain refinedinitial guesses with shooting method fo...
AbstractThis paper describes an improvement of England and Mattheij's code MUTSSYM for solving linea...
AbstractIn this paper we consider the numerical solution of an IVP together with its variational equ...
AbstractIn this paper we consider the numerical solution of an IVP together with its variational equ...
An algorithm for first order nonlinear multipoint boundary value problems is presented. The new meth...
This paper describes an improvement of England and Mattheij's code MUTSSYM for solving linear Bounda...
AbstractThis paper describes an improvement of England and Mattheij's code MUTSSYM for solving linea...
AbstractIn this article we introduce a new type of iterative method for initial value problems (IVPs...
AbstractMany problems in physics and engineering give rise to singular differential equations. In th...
In this paper, a new method is applied for solving the nonlinear Boundary value problems. This metho...
AbstractIn this paper, a new method is applied for solving the nonlinear Boundary value problems. Th...
The paper investigates the efficacy of non-linear two point boundary value problems via shooting and...
The shooting method is an extremely powerful technique for both the theoretical analysis and approxi...
AbstractWe study a new nonlinear shooting method for solving two-point boundary value problems and s...
Abstract. This paper concerns with the solution of optimal control. Optimal control is an optimizati...
This paper introduces the better algorithms to obtain refinedinitial guesses with shooting method fo...
AbstractThis paper describes an improvement of England and Mattheij's code MUTSSYM for solving linea...