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Author ID: lazarus.arnaud Recent zbMATH articles by "Lazarus, Arnaud"
Published as: Lazarus, Arnaud
External Links: ORCID
Documents Indexed: 5 Publications since 2010
Co-Authors: 7 Co-Authors with 3 Joint Publications
72 Co-Co-Authors

Publications by Year

Citations contained in zbMATH Open

5 Publications have been cited 33 times in 29 Documents Cited by Year
A harmonic-based method for computing the stability of periodic solutions of dynamical systems. Zbl 1223.37106
Lazarus, Arnaud; Thomas, Olivier
25
2010
Continuation of equilibria and stability of slender elastic rods using an asymptotic numerical method. Zbl 1294.74041
Lazarus, A.; Miller, J. T.; Reis, P. M.
12
2013
A purely frequency based Floquet-Hill formulation for the efficient stability computation of periodic solutions of ordinary differential systems. Zbl 1437.65074
Guillot, Louis; Lazarus, Arnaud; Thomas, Olivier; Vergez, Christophe; Cochelin, Bruno
6
2020
Inverse design of an isotropic suspended Kirchhoff rod: theoretical and numerical results on the uniqueness of the natural shape. Zbl 1402.74058
Bertails-Descoubes, Florence; Derouet-Jourdan, Alexandre; Romero, Victor; Lazarus, Arnaud
1
2018
Discrete dynamical stabilization of a naturally diverging mass in a harmonically time-varying potential. Zbl 1415.70037
Lazarus, Arnaud
1
2019
A purely frequency based Floquet-Hill formulation for the efficient stability computation of periodic solutions of ordinary differential systems. Zbl 1437.65074
Guillot, Louis; Lazarus, Arnaud; Thomas, Olivier; Vergez, Christophe; Cochelin, Bruno
6
2020
Discrete dynamical stabilization of a naturally diverging mass in a harmonically time-varying potential. Zbl 1415.70037
Lazarus, Arnaud
1
2019
Inverse design of an isotropic suspended Kirchhoff rod: theoretical and numerical results on the uniqueness of the natural shape. Zbl 1402.74058
Bertails-Descoubes, Florence; Derouet-Jourdan, Alexandre; Romero, Victor; Lazarus, Arnaud
1
2018
Continuation of equilibria and stability of slender elastic rods using an asymptotic numerical method. Zbl 1294.74041
Lazarus, A.; Miller, J. T.; Reis, P. M.
12
2013
A harmonic-based method for computing the stability of periodic solutions of dynamical systems. Zbl 1223.37106
Lazarus, Arnaud; Thomas, Olivier
25
2010

Citations by Year