Dynamic Modeling Method of Bolted Joint Interfaces Based on Nonlinear Transversely Isotropic Virtual Material

被引:3
作者
Ma H. [1 ]
Yu M.-Y. [1 ]
Gao A. [1 ]
Zhao C.-G. [1 ]
机构
[1] School of Mechanical Engineering & Automation, Northeastern University, Shenyang
来源
Dongbei Daxue Xuebao/Journal of Northeastern University | 2021年 / 42卷 / 08期
关键词
Bolted joint; Finite element method; Local dimensionality reduction; Nonlinear stiffness; Partition modeling; Virtual material;
D O I
10.12068/j.issn.1005-3026.2021.08.008
中图分类号
学科分类号
摘要
To simulate the nonlinear dynamic characteristics of bolted joint, a dynamic modeling method of bolted joint based on nonlinear transversely isotropic virtual material is proposed. Based on the finite element method, 8-node solid elements are used to construct the connected parts and the bolted joint that is simulated by the transversely isotropic virtual material, and the virtual material is fixed to the connected parts. The nonlinear virtual material is used to simulate the nonlinear stiffness characteristics of the bolted joint under different external harmonic excitation forces. In order to make the calculation of the nonlinear model more accurate, the nonlinear transversely isotropic virtual material is partitioned, and the virtual material parameters of each region are determined by the deformation of the virtual material in the region. Finally, the dimension of the model is reduced partly and the amplitude frequency response of the model is solved in time domain. The feasibility and effectiveness of the as-proposed modeling method are verified by comparing the theoretical calculation results with that of the experiments. © 2021, Editorial Department of Journal of Northeastern University. All right reserved.
引用
收藏
页码:1111 / 1119
页数:8
相关论文
共 21 条
[1]  
Gaul L, Lenz J., Nonlinear dynamics of structures assembled by bolted joints, Acta Mechanica, 125, 1, pp. 169-181, (1997)
[2]  
Abad J, Franco J M, Celorrio R, Et al., Design of experiments and energy dissipation analysis for a contact mechanics 3D model of frictional bolted lap joints, Advances in Engineering Software, 45, 1, pp. 42-53, (2011)
[3]  
Law S S, Wu Z M, Chan S L., Vibration control study of a suspension footbridge using hybrid slotted bolted connection elements, Engineering Structures, 26, 1, pp. 107-116, (2003)
[4]  
de Benedetti M, Garofalo G, Zumpano M, Et al., On the damping effect due to bolted junctions in space structures subjected to pyro-shock[J], Acta Astronautica, 60, 12, pp. 947-956, (2007)
[5]  
Worden K, Tomlinson G R., Nonlinearity in experimental modal analysis[J/OL], Mathematical Physical and Engineering Sciences, 359, 1778, (2001)
[6]  
Jiang Dong, Wu Shao-qing, Shi Qin-feng, Et al., Contact interface parameter identification of bolted joint structure with uncertainty using thin layer element method, Engineering Mechanics, 32, 4, pp. 220-227, (2015)
[7]  
Zhai X, Zhai Q G, Wang J J., Dynamic model updating for bolted flange joints in the pipe structure[C], Proceedings of 2014 International Conference on Simulation and Modeling Methodologies, Technologies and Applications, pp. 635-642, (2014)
[8]  
Zhao G, Xiong Z L, Jin X, Et al., Prediction of contact stiffness in bolted interface with natural frequency experiment and FE analysis[J], Tribology International, 127, pp. 57-164, (2018)
[9]  
Miao Hui, Zang Chao-ping, Luo Xin-yang, Et al., Dynamic modeling and updating for contact interface of rod fastening rotor based on thin-layer element, Journal of Aerospace Power, 34, 9, pp. 1927-1935, (2019)
[10]  
Yang Yi, Liu Shi, Gao Qing-shui, Et al., Mechanics modeling for rod fastening rotor interface based on contact and virtual materials, Guangdong Electric Power, 28, 7, pp. 1-5, (2015)