Fractal Model for Normal Contact Damping of Joint Surface Considering Elastoplastic Phase

被引:7
作者
Chen Y. [1 ]
Zhang X. [1 ]
Wen S. [1 ]
Lan G. [1 ]
机构
[1] College of Mechanical Engineering, Taiyuan University of Science and Technology, Taiyuan
来源
Jixie Gongcheng Xuebao/Journal of Mechanical Engineering | 2019年 / 55卷 / 16期
关键词
Damping loss factor; Elastic-plastic contact model; Fractal theory; Line rail sliding table; Normal contact damping;
D O I
10.3901/JME.2019.16.058
中图分类号
学科分类号
摘要
When modeling the normal contact damping of the joint surface, it is incomplete to consider only the elastic energy of the asperity in the perfectly elastic deformation phase and the loss energy in the fully plastic deformation phase, because there is the elastic-plastic deformation phase. The normal contact load of the contacting asperity in the elastoplastic deformation phase is "separated" into the elastic contact load and the plastic contact load, and the elastic and loss energy of the contacting asperity are obtained. The normal contact dynamic model of the joint surface is equivalent to spring and viscous damper, and the analytic model of damping loss factor and normal contact damping of the joint surface is established, and the dimensionless processing is carried out. The results reveal that fractal dimension D and fractal roughness G* are the important parameters affecting the damping loss factor and the normal contact damping coefficient. When the plastic index φ is constant and D is less than the inflection point value (D = 1.56), the normal contact damping coefficient increases with the increase of; when D exceeds the inflection point value, it decreases with the increase of G*. When G* remains unchanged and D is less than 1.66, the greater the plastic index, the smaller the normal contact damping coefficient; when D is greater than 1.66, the change of the normal contact damping coefficient with φ is very small. The accuracy and reliability of the model are verified by the results of experimental modal analysis on line rail sliding table. © 2019 Journal of Mechanical Engineering.
引用
收藏
页码:58 / 68
页数:10
相关论文
共 27 条
[1]  
Zhang X., Dynamic Characteristics of machine Joint Surfaces and its Applications, (2002)
[2]  
Zhang G., Shi W., Huang Y., Et al., Modeling and analysis method of dynamical characteristics for a whole machine tool structure, Journal of Shanghai Jiaotong University, 35, 12, pp. 1834-1837, (2001)
[3]  
Zhang G., Shi W., Huang Y., Analysis method of dynamic behaviors of guidway joint and its application in machine tools design, Chinese Journal of Mechanical Engineering, 38, 10, pp. 114-117, (2002)
[4]  
Zhao Y., David D.M., Chang L., An asperity microcontact model incorporating the transition from elastic deformation to fully plastic flow, ASME Journal of Tribology, 122, 1, pp. 86-93, (2000)
[5]  
Kogut L., Etsion I., Elastic-plastic contact analysis of a sphere and rigid flat, Journal of Applied Mechanics, 69, 5, pp. 657-662, (2002)
[6]  
Kogut L., Etsion I., A finite element based elastic-plastic model for the contact of rough surfaces, Tribology Transactions, 46, 3, pp. 383-390, (2003)
[7]  
Zhao Y., Lu Y., Jiang J., New elastic-plastic model for the contact of rough surface, Chinese Journal of Mechanical Engineering, 43, 3, pp. 95-101, (2007)
[8]  
Brake M., An analytical elastic-perfectly plastic contact model, International Journal of Solids and Structures, 49, 22, pp. 3129-3141, (2012)
[9]  
Xu C., Wang D., An improved analytical model for normal elastic-plastic contact of rough surfaces, Journal of Xi'an Jiaotong University, 48, 44, pp. 115-121, (2014)
[10]  
Jiang S., Zheng Y., Zhu H., A contact stiffness model of machined plane joint based on fractal theory, Journal of Tribology, 132, 1, pp. 011401-011407, (2010)