Generic Rank-2 Perturbation of Hamiltonian Systems with Periodic Coefficients
hamiltonian system, rank-one perturbation, symplectic matrix
Abstract
Abstract not found
Downloads
How to Cite
References
T Arouna, M Dosso, J.-C. Koua Brou (2020) Application of a Rank-One Perturbation to Pendulum Systems. 12(5).
Traoré Arouna, Mouhamadou Dosso, Jean-Claude Koua Brou (2018) ON A PERTURBATION THEORY OF HAMILTONIAN SYSTEMS WITH PERIODIC COEFFICIENTS. 17(2), 47-89.
Leonhard Batzke (2014) Generic rank-one perturbations of structured regular matrix pencils. 458, 638-670.
Leonhard Batzke, Christian Mehl, André Ran, Leiba Rodman (2016) Generic rank-k Perturbations of Structured Matrices. 27-48.
M Dosso, T Arouna, J Koua, Brou (2018) On rank one perturbation of Hamiltonian system with periodic coefficients. 17, 377-384.
M Dosso, M Sadkane (2013) On the strong stability of symplectic matrices. 20, 234-249.
Mouhamadou Dosso, Namory Coulibaly (2014) AN ANALYSIS OF THE BEHAVIOR OF MULTIPLIERS OF HAMILTONIAN SYSTEM WITH PERIODIC COEFFICIENTS. 99(3), 301-322.
M Dosso (2006) Sur quelques algorithms d'analyse de stabilit_e forte de matrices symplectiques.
S Godunov, M Sadkane (2001) Numerical determination of a canonical form of a symplectic matrix. 42, 629-647.
S Godunov, M Sadkane (2006) Spectral Analysis of Symplectic Matrices with Application to the Theory of Parametric Resonance. 28(4), 1083-1096.
Christian Mehl, Volker Mehrmann, André Ran, Leiba Rodman (2014) Eigenvalue perturbation theory of symplectic, orthogonal, and unitary matrices under generic structured rank one perturbations. 54(1), 219-255.
Christian Mehl, Volker Mehrmann, André Ran, Leiba Rodman (2011) Eigenvalue perturbation theory of classes of structured matrices under generic structured rank one perturbations. 435(3), 687-716.
Published
2021-02-12
Issue
Section
License
Copyright (c) 2021 Authors and Global Journals Private Limited
This work is licensed under a Creative Commons Attribution 4.0 International License.