A smart composite-piezoelectric one-dimensional finite element model for vibration damping analysis

被引:10
作者
Alaimo, Andrea [1 ]
Milazzo, Alberto [2 ]
Orlando, Calogero [1 ]
机构
[1] Univ Enna Kore, Fac Ingn & Architettura, Cittadella Univ, I-94100 Enna, Italy
[2] Univ Palermo, Dipartimento Ingn Civile Ambientale Aerosp Mat, I-90133 Palermo, Italy
关键词
Smart beam; finite element; vibration damping; DYNAMIC-BEHAVIOR; BEAMS; REPAIR;
D O I
10.1177/1045389X15591380
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A one-dimensional finite element method for generally layered smart beams is presented in this paper. The model implements the first-order shear deformation beam theory and is based on the preliminary analytical condensation of the electric state to the mechanical state. This allows us to establish an effective mechanical beam kinematically equivalent to the original smart beam including the effects of electro-elastic couplings. The contributions of the external electric loads are included in both the equivalent stiffness properties and the equivalent mechanical boundary conditions. Hermite shape functions, which depend on parameters representative of the staking sequence through the equivalent electro-elastic stiffness coefficients, are used to formulate the finite element method. The state space representation is then invoked for the assembled smart beam finite element model to favor its implementation in a block diagram environment for multi-domain simulation. Validation results and solutions for passive and active vibrations damping system are presented last.
引用
收藏
页码:1362 / 1375
页数:14
相关论文
共 50 条
[1]   Finite element-based analysis of shunted piezoelectric structures for vibration damping [J].
Becker, Jens ;
Fein, Oliver ;
Maess, Matthias ;
Gaul, Lothar .
COMPUTERS & STRUCTURES, 2006, 84 (31-32) :2340-2350
[2]   Finite element model for analysis of vibration damping characteristics of isotropic surface structures [J].
Pai, Anand ;
Kini, Chandrakant R. ;
Shenoy, B. Sathis .
MATERIALS TODAY-PROCEEDINGS, 2022, 52 :518-523
[3]   Mathematical analysis of EEP method for one-dimensional finite element postprocessing [J].
Qing-hua Zhao ;
Shu-zi Zhou ;
Qi-ding Zhu .
Applied Mathematics and Mechanics, 2007, 28 :441-445
[4]   Mathematical analysis of EEP method for one-dimensional finite element postprocessing [J].
Zhao Qing-hua ;
Zhou Shu-zi ;
Zhu Qi-ding .
APPLIED MATHEMATICS AND MECHANICS-ENGLISH EDITION, 2007, 28 (04) :441-445
[5]   Mathematical analysis of EEP method for one-dimensional finite element postprocessing [J].
赵庆华 ;
周叔子 ;
朱起定 .
Applied Mathematics and Mechanics(English Edition), 2007, (04) :441-445
[6]   Finite Element Analysis of Damping of Laminated Composite Shells [J].
Nanda, Namita ;
Bandyopadhyay, J. N. .
ADVANCES IN VIBRATION ENGINEERING, 2009, 8 (03) :271-276
[7]   Unified one-dimensional finite element for the analysis of hyperelastic soft materials and structures [J].
Pagani, A. ;
Carrera, E. .
MECHANICS OF ADVANCED MATERIALS AND STRUCTURES, 2023, 30 (02) :342-355
[8]   Finite Element Model of Smart Beams with Distributed Piezoelectric Actuators [J].
Bendary, I. M. ;
Elshafei, M. Adnan ;
Riad, A. M. .
JOURNAL OF INTELLIGENT MATERIAL SYSTEMS AND STRUCTURES, 2010, 21 (07) :747-758
[9]   Performance evaluation of vibration controller for piezoelectric smart structures in finite element environment [J].
Dong, Xingjian ;
Peng, Zhike ;
Ye, Lin ;
Hua, Hongxing ;
Meng, Guang .
JOURNAL OF VIBRATION AND CONTROL, 2014, 20 (14) :2146-2161
[10]   Finite Element Analysis of Damping Plate for the Airbag Vibration Damper [J].
Wang, Jinlong .
MECHANICAL ENGINEERING AND MATERIALS, PTS 1-3, 2012, 152-154 :1483-1486