用于悬臂镗杆振动控制的变刚度调谐粒子阻尼器

IF 4.5 2区 工程技术 Q1 MATHEMATICS, APPLIED
Xiangying Guo, Yunan Zhu, Zhong Luo, Dongxing Cao, Jihou Yang
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引用次数: 0

摘要

本文提出了一种新型的变刚度调谐颗粒阻尼器(TPD),用于降低镗杆的振动。TPD集成了粒子阻尼和动态减振器的发展,通过等效理论模型建立了其频率调谐原理。基于气固多相流理论,可以有效地求得颗粒阻尼的等效阻尼和刚度。利用哈密顿原理建立了镗杆与TPD耦合系统的动力学方程。通过Newmark-beta算法计算有和没有TPD的镗杆振幅响应,评估了TPD的抑振效果。此外,对现有的气固流动理论进行了改进,并对引入刚度项对阻尼效应的影响进行了对比分析。采用遗传算法对TPD参数进行了优化,结果表明,优化后的TPD有效地降低了镗杆系统的峰值响应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Variable stiffness tuned particle dampers for vibration control of cantilever boring bars

This research proposes a novel type of variable stiffness tuned particle damper (TPD) for reducing vibrations in boring bars. The TPD integrates the developments of particle damping and dynamical vibration absorber, whose frequency tuning principle is established through an equivalent theoretical model. Based on the multiphase flow theory of gas-solid, it is effective to obtain the equivalent damping and stiffness of the particle damping. The dynamic equations of the coupled system, consisting of a boring bar with the TPD, are built by Hamilton’s principle. The vibration suppression of the TPD is assessed by calculating the amplitude responses of the boring bar both with and without the TPD by the Newmark-beta algorithm. Moreover, an improvement is proposed to the existing gas-solid flow theory, and a comparative analysis of introducing the stiffness term on the damping effect is presented. The parameters of the TPD are optimized by the genetic algorithm, and the results indicate that the optimized TPD effectively reduces the peak response of the boring bar system.

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来源期刊
CiteScore
6.70
自引率
9.10%
发文量
106
审稿时长
2.0 months
期刊介绍: Applied Mathematics and Mechanics is the English version of a journal on applied mathematics and mechanics published in the People''s Republic of China. Our Editorial Committee, headed by Professor Chien Weizang, Ph.D., President of Shanghai University, consists of scientists in the fields of applied mathematics and mechanics from all over China. Founded by Professor Chien Weizang in 1980, Applied Mathematics and Mechanics became a bimonthly in 1981 and then a monthly in 1985. It is a comprehensive journal presenting original research papers on mechanics, mathematical methods and modeling in mechanics as well as applied mathematics relevant to neoteric mechanics.
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