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Modelling of nonlinear dynamic stability in cylindrical grinding process
Gasagara, Amon1; Jin, Wuyin3; Uwimbabazi, Angelique2
刊名International Journal of Modelling, Identification and Control
2020
卷号36期号:4页码:329-341
关键词Grinding wheels MATLAB Vibration analysis Wheels
ISSN号17466172
DOI10.1504/IJMIC.2020.117495
英文摘要Cylindrical grinding process is a complex phenomenon with several vibration excitation parameters that lead to the grinding wheel oscillation and workpiece deflection. In this work, a new model of the cylindrical grinding process vibrations is developed to analyse a particular type of dynamic instability induced by the in-feed rate. The grinding wheel is modelled as a constant speed moving oscillator excited by the grinding forces to provide a time-varying excitation load to induce the workpiece deflection. The workpiece is regarded as a simply supported non-uniform Euler-Bernoulli beam. The numerical analysis is used to obtain the governing equations of the process dynamics. MATLAB is used to obtain the dynamic response of the process. The experiment is used to validate the model simulation results. The results of the tested grinding mode show that the dynamic stability of the process is improved at the in-feed rate of 0.01 mm/s while reducing the grinding time. Copyright © 2020 Inderscience Enterprises Ltd.
WOS研究方向Automation & Control Systems
语种英语
出版者Inderscience Publishers
WOS记录号WOS:000695838900006
内容类型期刊论文
源URL[http://ir.lut.edu.cn/handle/2XXMBERH/151265]  
专题机电工程学院
作者单位1.School of Mechanical and Electronic Engineering, Lanzhou University of Technology, Gansu, Lanzhou; 730050, China;
2.School of Mechanical and Electronic Engineering, Lanzhou University of Technology, Gansu, Lanzhou; 730050, China
3.School of Mechanical and Electronic Engineering, Key Laboratory of Digital Manufacturing Technology and Application, Ministry of Education, Lanzhou University of Technology, Gansu, Lanzhou; 730050, China;
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Gasagara, Amon,Jin, Wuyin,Uwimbabazi, Angelique. Modelling of nonlinear dynamic stability in cylindrical grinding process[J]. International Journal of Modelling, Identification and Control,2020,36(4):329-341.
APA Gasagara, Amon,Jin, Wuyin,&Uwimbabazi, Angelique.(2020).Modelling of nonlinear dynamic stability in cylindrical grinding process.International Journal of Modelling, Identification and Control,36(4),329-341.
MLA Gasagara, Amon,et al."Modelling of nonlinear dynamic stability in cylindrical grinding process".International Journal of Modelling, Identification and Control 36.4(2020):329-341.
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