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Métodos numéricos para equações diferencias ordinárias
(Universidade Estadual Paulista (UNESP), 2015-10-09)
The goal of this work is to explore the one-step numerical methods, called methods of Euler and Runge - Kutta, and the multistep numerical methods, called methods of Adams-Bashforth and Adams Moulton, for finding approximate ...
Resolución numérica de las ecuaciones diferenciales con retardo mediante Runge-Kutta explícito y su aplicación en biomatemática
(Universidad Nacional de Ingeniería, 2013)
Dinámica del control biológico basado en un modelo de cadena alimenticia con tres niveles tróficos
(Universidad Nacional Mayor de San Marcos, 2015)
Métodos numéricos para equações diferencias ordinárias
(Universidade Estadual Paulista (UNESP), 2016)
Construction and study of local linearization adaptive codes for ordinary differential equationsConstrucción y estudio de códigos adaptativos de linealización local para ecuaciones diferenciales ordinarias
(2014-04-03)
The aim of this work is to construct adaptive integrators for ordinary differential equations based on the Local Linearization method. Different orders of the involved Padé approximation are considered and their effect ...
Automatic differentiation and spectral projected gradient methods for optimal control problems
(Taylor & Francis LtdAbingdonInglaterra, 1998)
Lobatto deferred correction for stiff two-point boundary value problems
(Elsevier B.V., 1998-11-01)
An iterated deferred correction algorithm based on Lobatto Runge-Kutta formulae is developed for the efficient numerical solution of nonlinear stiff two-point boundary value problems. An analysis of the stability properties ...
Iterated deferred correction for linear two-point boundary value problems
(Soc Brasileira Matematica Aplicada & Computacional, 1996-01-01)
An analysis of iterated deferred correction based on various classes of implicit Runge-Kutta formulae is given. Out of different possibilities considered, it is shown that those based purely on Lobatto formulae have the ...
Lobatto deferred correction for stiff two-point boundary value problems
(Elsevier B.V., 2014)