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Olivier THOMAS
Olivier THOMAS
Professor, Arts et Métiers / LISPEN EA 7515, Lille, France
Verified email at ensam.eu
Title
Cited by
Cited by
Year
Performance of piezoelectric shunts for vibration reduction
O Thomas, J Ducarne, JF Deü
Smart Materials and Structures 21 (1), 015008, 2011
2402011
Asymmetric non-linear forced vibrations of free-edge circular plates. Part 1: Theory
C Touzé, O Thomas, A Chaigne
Journal of Sound and Vibration 258 (4), 649-676, 2002
230*2002
Hardening/softening behaviour in non-linear oscillations of structural systems using non-linear normal modes
C Touzé, O Thomas, A Chaigne
Journal of Sound and Vibration 273 (1-2), 77-101, 2004
2202004
Vibrations of an elastic structure with shunted piezoelectric patches: efficient finite element formulation and electromechanical coupling coefficients
O Thomas, JF Deü, J Ducarne
International journal for numerical methods in engineering 80 (2), 235-268, 2009
1932009
A harmonic-based method for computing the stability of periodic solutions of dynamical systems
A Lazarus, O Thomas
Comptes Rendus Mécanique 338 (9), 510-517, 2010
1712010
Asymmetric non-linear forced vibrations of free-edge circular plates. Part 1: Theory
C Touzé, O Thomas, A Chaigne
Journal of Sound and Vibration 258 (4), 649-676, 2002
1652002
Placement and dimension optimization of shunted piezoelectric patches for vibration reduction
J Ducarne, O Thomas, JF Deü
Journal of Sound and Vibration 331 (14), 3286-3303, 2012
1572012
Asymmetric non-linear forced vibrations of free-edge circular plates. Part II: experiments
O Thomas, C Touzé, A Chaigne
Journal of Sound and Vibration 265 (5), 1075-1101, 2003
1272003
Finite element reduced order models for nonlinear vibrations of piezoelectric layered beams with applications to NEMS
A Lazarus, O Thomas, JF Deü
Finite elements in analysis and design 49 (1), 35-51, 2012
1192012
Non-linear vibrations of free-edge thin spherical shells: modal interaction rules and 1: 1: 2 internal resonance
O Thomas, C Touzé, A Chaigne
International Journal of Solids and Structures 42 (11-12), 3339-3373, 2005
1182005
Model order reduction methods for geometrically nonlinear structures: a review of nonlinear techniques
C Touzé, A Vizzaccaro, O Thomas
Nonlinear Dynamics 105 (2), 1141-1190, 2021
1152021
Hardening/softening behavior and reduced order modeling of nonlinear vibrations of rotating cantilever beams
O Thomas, A Sénéchal, JF Deü
Nonlinear dynamics 86, 1293-1318, 2016
1142016
Identification of nonlinear modes using phase-locked-loop experimental continuation and normal form
denis
Mechanical Systems and Signal Processing, 0
88*
Improved resistive shunt by means of negative capacitance: new circuit, performances and multi-mode control
M Berardengo, O Thomas, C Giraud-Audine, S Manzoni
Smart Materials and Structures 25, 075033, 2016
872016
Reduced-order models for large-amplitude vibrations of shells including in-plane inertia
C Touzé, M Amabili, O Thomas
Computer methods in applied mechanics and engineering 197 (21-24), 2030-2045, 2008
862008
Transition to chaotic vibrations for harmonically forced perfect and imperfect circular plates
C Touzé, O Thomas, M Amabili
International Journal of non-linear Mechanics 46 (1), 234-246, 2011
802011
Asymptotic non-linear normal modes for large-amplitude vibrations of continuous structures
C Touzé, O Thomas, A Huberdeau
Computers & structures 82 (31-32), 2671-2682, 2004
802004
Geometrically nonlinear flexural vibrations of plates: In-plane boundary conditions and some symmetry properties
O Thomas, S Bilbao
Journal of Sound and Vibration 315 (3), 569-590, 2008
772008
Nonlinear vibrations and chaos in gongs and cymbals
A Chaigne, C Touzé, O Thomas
Acoustical science and technology 26 (5), 403-409, 2005
762005
On the frequency response computation of geometrically nonlinear flat structures using reduced-order finite element models
A Givois, A Grolet, O Thomas, JF Deü
Nonlinear Dynamics 97 (2), 1747-1781, 2019
712019
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