Damping mechanism of elastic-viscoelastic-elastic sandwich structures

被引：37
作者：
Huang, Zhicheng [1 ,2 ]
Qin, Zhaoye [1 ]
Chu, Fulei [1 ]
机构：
[1] Tsinghua Univ, Dept Mech Engn, State Key Lab Tribol, Beijing 100084, Peoples R China
[2] Jingdezhen Ceram Inst, Coll Mech & Elect Engn, Jingdezhen 333001, Jiangxi, Peoples R China
来源：
COMPOSITE STRUCTURES | 2016年 / 153卷
关键词：
Sandwich beam; Damping mechanism; Dynamic analysis; Finite element method; FINITE-ELEMENT FORMULATION; BEAMS; VIBRATION; 3-LAYER;
D O I：
10.1016/j.compstruct.2016.05.105
中图分类号：
O3 [力学];
学科分类号：
08 ; 0801 ;
摘要：
There exist two kinds of damping mechanisms in elastic-viscoelastic-elastic (EVE) sandwich structures, namely the shear and compressional damping mechanisms. The former makes the fundamental assumption that the longitudinal shear deformation in the viscoelastic core yields the damping and the transverse compressive deformation is negligible. On the contrary, the latter assumes that the vibration energy is dissipated only through the transverse compressive deformation of the viscoelastic core. However, their scope of application has not been thoroughly studied. In this paper, two integral finite element (FE) models, based on the two damping mechanisms, respectively, are presented to model the EVE sandwich beam structures. In the FE models, the frequency-dependant viscoelastic material properties are depicted using the Golla-Hughes-McTavish (GHM) model. A series of experiments are carried out for the EVE sandwich beams with different layer thicknesses. The experimental and numerical results obtained through the two FE models are compared to investigate the scope of application of the two damping mechanisms. (C) 2016 Elsevier Ltd. All rights reserved.
引用
收藏
页码：96 / 107
页数：12
相关论文
共 50 条
[41]   Finite element and artificial neural network-based dynamic analysis of viscoelastic sandwich beams on elastic foundation [J].
Sahu, Dhaneshwar Prasad ;
Das, Ramyaranjan ;
Mohanty, Sukesh Chandra .
MECHANICS BASED DESIGN OF STRUCTURES AND MACHINES, 2025,
[42]   Elastic wave propagation analysis in sandwich nanoplate assuming size effects [J].
Behshad, Amir ;
Shokravi, Maryam ;
Alavijeh, Akbar Shafiei ;
Karami, Hamed .
STEEL AND COMPOSITE STRUCTURES, 2023, 47 (01) :71-77
[43]   Vibration and damping analysis of a sandwich beam containing a viscoelastic constraining layer [J].
Hao, M ;
Rao, MD .
JOURNAL OF COMPOSITE MATERIALS, 2005, 39 (18) :1621-1643
[44]   Elastic Structures in Adhesion Interaction [J].
Maddalena, Francesco ;
Percivale, Danilo ;
Tomarelli, Franco .
VARIATIONAL ANALYSIS AND AEROSPACE ENGINEERING: MATHEMATICAL CHALLENGES FOR AEROSPACE DESIGN, 2012, 66 :289-304
[45]   A finite element model for the analysis of viscoelastic sandwich structures [J].
Moita, J. S. ;
Araujo, A. L. ;
Martins, P. ;
Mota Soares, C. M. ;
Mota Soares, C. A. .
COMPUTERS & STRUCTURES, 2011, 89 (21-22) :1874-1881
[46]   A reduction model for eigensolutions of damped viscoelastic sandwich structures [J].
Boumediene, Faiza ;
Cadou, Jean-Marc ;
Duigou, Laetitia ;
Daya, El Mostafa .
MECHANICS RESEARCH COMMUNICATIONS, 2014, 57 :74-81
[47]   A Viscoelastic Sandwich Finite Element Model for the Analysis of Passive, Active and Hybrid Structures [J].
Araujo, Aurelio L. ;
Mota Soares, Cristovao M. ;
Mota Soares, Carlos A. .
APPLIED COMPOSITE MATERIALS, 2010, 17 (05) :529-542
[48]   Vibration and damping analysis of cylindrical shell treated with viscoelastic damping materials under elastic boundary conditions via a unified Rayleigh-Ritz method [J].
Song, Xuyuan ;
Cao, Tienan ;
Gao, Peixin ;
Han, Qingkai .
INTERNATIONAL JOURNAL OF MECHANICAL SCIENCES, 2020, 165 (165)
[49]   The effect of the viscoelastic film and metallic skin on the dynamic properties of thin sandwich structures [J].
Irazu, Leire ;
Jesus Elejabarrieta, Maria .
COMPOSITE STRUCTURES, 2017, 176 :407-419
[50]   Transverse Vibration of Viscoelastic Sandwich Structures: Finite Element Modeling and Experimental Study [J].
Huang, Zhicheng ;
Pan, Jinbo ;
Yang, Ziheng ;
Wang, Xingguo ;
Chu, Fulei .
MATERIALS, 2021, 14 (24)
12345