Lateral vibration behaviors of boom expansion of aerial work platform

被引:0
|
作者
Ji A.-M. [1 ]
Wang H. [1 ]
Deng M. [1 ]
Zhang L. [1 ]
机构
[1] College of Mechanical and Electrical Engineering, Hohai University, Changzhou
关键词
Aerial work platform; Newton's second law of movement; State space; Telescopic boom; Vibration behaviors;
D O I
10.3785/j.issn.1008-973X.2021.07.003
中图分类号
学科分类号
摘要
The telescopic boom was treated as a variable section and variable length beam with concentrated parameters, pined at the end and flexibly supported in the middle, in order to investigate the luffing transverse plane dynamic behaviors of aerial work platforms during telescopic motion. Firstly based on Newton's second law of motion, the differential equations of each arm were established. And then transient mode functions at a series of time points were obtained by using mode superposition method and boundary condition. After that the time-varying parameters of the mode function were fitted to approximately represent the mode of the beam. The state space equations of generalized coordinates could be built in terms of Galerkin truncation method. At last, the luffing plane transverse vibration response dynamic response of boom's tip was simulated by using Matlab/Simulink during telescopic movement. Results show that as far as the amplitude of lateral vibration is concerned, the simplification of the connection situation will bring the calculation result error of 15.63%, and the simplification of support situation will increase the stiffness of the boom and reduce the response of vibration of the boom, which is not desirable. © 2021, Zhejiang University Press. All right reserved.
引用
收藏
页码:1245 / 1252
页数:7
相关论文
共 14 条
  • [1] GAO Ling-chong, TENG Ru-min, WANG Xin, Vibration behaviors of the boom system of a telescopic boom aerial work platform, Journal of Vibration and Shock, 35, 10, pp. 225-230, (2016)
  • [2] PERTSCH A, ZIMMERT N, SAWODNY O., Modeling a fire-rescue turntable ladder as piecewise Euler-Bernoulli beam with a tip mass, 48th IEEE Conference on Decision and Control and 28th Chinese Control Conference, pp. 7321-7326, (2009)
  • [3] PERTSCH A, SAWODNY O., Modelling and control of coupled bending and torsional vibrations of an articulated aerial ladder, Mechatronics, 33, pp. 34-48, (2016)
  • [4] WANG Hao, JI Ai-min, ZHANG Lei, Et al., Research on amplitude-changing vibration characteristics of aerial work platform boom, Journal of Vibration and Shock, 39, 8, pp. 40-46, (2020)
  • [5] HUANG Ri-long, TIAN Chang-lu, XIE Jia-xue, Vibration response analysis of Gondola telescopic boom, Journal of Jiangnan University: Natural Science Edition, 13, 2, pp. 184-188, (2014)
  • [6] DU Wen-zheng, ZHANG Jin-xing, YAO Xiao-guang, Et al., Mathematical vibration model and experiments of special telescopic crane boom, Journal of Vibration and Shock, 35, 22, pp. 169-175, (2016)
  • [7] RAFTOYIANNIS I G, MICHALTSOS G T., Dynamic behavior of a cantilevered cranes boom, International Journal of Structural Stability and Dynamics, 13, 1, (2013)
  • [8] MA Guo-liang, XU Ming-long, CHEN Li-qun, Et al., Vibration characteristics of an axially moving variable length beam with a tip mass, Applied Mathematics and Mechanics, 36, 9, pp. 897-904, (2015)
  • [9] WANG Liang, CHEN Huai-hai, HE Xu-dong, Et al., Vibration control of an axially moving cantilever beam with varying length, Journal of Vibration Engineering, 22, 6, pp. 565-570, (2009)
  • [10] WANG Liang, Study on the dynamics and control of axially moving beams, pp. 29-34, (2012)