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Publicação
Perturbations of mathieu equations with parametric excitation of large period
Autores
Orientador(es)
Resumo(s)
We consider a linear differential system of Mathieu equations with periodic coefficients over periodic closed orbits and we prove that, arbitrarily close to this system, there is a linear differential system of Hamiltonian damped Mathieu equa- tions with periodic coefficients over periodic closed orbits such that, all but a finite number of closed periodic coefficients, have unstable solutions. The perturbations will be performed in the periodic coefficients.
Descrição
Palavras-chave
Mathieu equation Characteristic multipliers Linear differential systems
Contexto Educativo
Citação
M. Bessa, Perturbations of Mathieu Equations with Parametric Excitation of Large Period, Advances in Dynamical Systems and Applications, 7, 1, 17–30 (2012)
Editora
Research India Publications