Unpublished conference/Abstract (Scientific congresses and symposiums)
Finite elements based reduced order models for geometrically nonlinear and piezoelectric thin structures: validation and three-dimensional effects
Thomas, O; Givois, A; Vizzacaro, A et al.
2022ENOC 2020+2
Peer reviewed
 

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Keywords :
Geometrical nonlinearities; piezoelectric coupling; reduced order modelling; non intrusive methods
Abstract :
[en] This paper presents a general methodology to obtain a reduced order model (ROM) of geometrically nonlinear electro-mechanical structures with piezoelectric transducers. A standard modal reduction is used and the ROM is built using a finite-elements software thanks to a non-intrusive strategy. In this context, this article focuses first on the validation of the proposed reduced order modelling strategy, especially for the piezoelectric part of the ROM, and second to the use of three-dimensional finite elements and associated convergence issues.
Disciplines :
Mechanical engineering
Author, co-author :
Thomas, O
Givois, A
Vizzacaro, A
Longobardi, P
Grolet, A
Salles, Loïc  ;  Université de Liège - ULiège > Département d'aérospatiale et mécanique > Vibration of Turbomachines ; Imperial College London > Mechanical Engineering > Vibration University Technology Centre
Deü, JF
Shen, Y
Touzé, C
Language :
English
Title :
Finite elements based reduced order models for geometrically nonlinear and piezoelectric thin structures: validation and three-dimensional effects
Publication date :
2022
Event name :
ENOC 2020+2
Event place :
Lyon, France
Event date :
2022
Audience :
International
Peer review/Selection committee :
Peer reviewed
Available on ORBi :
since 06 July 2025

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