Dynamic Properties of Machine Bolted Joints Summary

Article Preview

Abstract:

There are a lot of connection forms between the machine parts, of which the most typical are bolted joints. There are many factors influencing the dynamic properties of bolted joints and their mechanism is very complicated. Their properties have great significance to machine accuracy prediction. Domestic and overseas scholars have conducted many extensive researches on bolted joints, which main influence factors and internal mechanism are clarified. There is a more in-depth research on the analytical solution and the parameter identification of dynamic properties of bolted joints, and has achieved certain results, but the researches on mechanical properties are not mature. This article bases on microscopic analysis, macroscopic modeling, macroscopic test, nonlinear problems to classify research results, analyze the deficiencies, and point out the future research trend.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

1594-1602

Citation:

Online since:

September 2013

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

* - Corresponding Author

[1] Zhang Xueliang. Mechanical Joints' Surface Dynamic Characteristics and Application[M]. Beijing: China Science and Technology Press, 2002. (In Chinese).

Google Scholar

[2] Wang Zhiyong, Hu Xiaoqiu, Gu Simin, et al. Study on Influence Factors of Normal Dynamic Characteristic Parameters of Fixed Joints[J]. Chinese Journal of Coal Mine Machinery, 2011, 32(7): 37-39. (In Chinese).

Google Scholar

[3] Ibrahim R A, Pettit C L. Uncertainties and Dynamic Problems of Bolted Joints and Other Fasteners[J]. Journal of Sound and Vibration. 2005, 279: 857-936.

DOI: 10.1016/j.jsv.2003.11.064

Google Scholar

[4] Greenwood J A, Williamson J B P. Contact of Nominally Flat Surfaces[J]. Proceedings of the Royal Society of London, 1966, Series A Mathematical and Physical Sciences 295(1442): 300-319.

DOI: 10.1098/rspa.1966.0242

Google Scholar

[5] Chang W R, Etsion I, Bogy D B. An Elastic-Plastic Model for the Contact of Rough Surfaces[J]. ASME Journal of Tribology, 1987, 109(2): 257-263.

DOI: 10.1115/1.3261348

Google Scholar

[6] Chang W R, Etsion I, Bogy D B. Adhesion Model for Metallic Rough Surfaces[J]. ASME Journal of Tribology, 1988, 110(1): 50-56.

DOI: 10.1115/1.3261574

Google Scholar

[7] Chang W R, Etsion I, Bogy D B. Static Friction Coefficient Model for Metallic Rough Surfaces[J]. ASME Journal of Tribology, 1988, 110(1): 57-63.

DOI: 10.1115/1.3261575

Google Scholar

[8] Cohen D, Kligerman Y, Etsion I. A Model for Contact and Static Friction of Nominally Flat Rough Surfaces Under Full Stick Contact Condition[J]. ASME Journal of Tribology, 2008, 130(3): 031401-1-031401-9.

DOI: 10.1115/1.2908925

Google Scholar

[9] Kadin Y, Kligerman Y, Etsion I. Cyclic Loading of an Elastic-Plastic Adhesive Spherical Microcontact[J]. Journal of Applied Physics, 2008, 104(7): 073522-1-073522-8.

DOI: 10.1063/1.2990770

Google Scholar

[10] Majumdar A, Bhushan B. Fractal Model of Elastic-Plastic Contact Between Rough Surfaces[J]. ASME Journal of Tribology, 1991, 113(1): 1-11.

DOI: 10.1115/1.2920588

Google Scholar

[11] Wang S, Komvopoulos K. A Fractal Theory of the Interfacial Temperature Distribution in the Slow Sliding Regime: Part Ⅰ- Elastic Contact and Heat Transfer Analysis[J]. ASME Journal of Tribology, 1994, 116(4): 812-823.

DOI: 10.1115/1.2927338

Google Scholar

[12] Wang S, Komvopoulos K. A Fractal Theory of the Interfacial Temperature Distribution in the Slow Sliding Regime: Part Ⅱ- Multiple Domains, Elastoplastic Contacts and Applications[J]. ASME Journal of Tribology, 1994, 116(4): 824-832.

DOI: 10.1115/1.2927341

Google Scholar

[13] Wang S, Komvopoulos K. A Fractal Theory of the Temperature Distribution at Elastic Contacts of Fast Sliding Surfaces[J]. ASME Journal of Tribology, 1995, 117(2): 203-215.

DOI: 10.1115/1.2831228

Google Scholar

[14] Wang Shao. Real Contact Area of Fractal-Regular Surfaces and Its Implications in the Law of Friction[J]. Journal of Tribology, 2004, 126(1): 1-8.

DOI: 10.1115/1.1609493

Google Scholar

[15] Yang Hongping, Fu Weiping Wang, Wen, etc. Calculation Model of the Normal Contact Stiffness of Joints Based on the Fractal Geometry and Contact Theory [J]. Journal of Mechnical Engineering, 2013, 49(01): 102-107. (In Chinese).

DOI: 10.3901/jme.2013.01.102

Google Scholar

[16] Whitehouse D J, Archard J F. The Properties of Random Surfaces of Significance in Their Contact[J]. Proceedings of the Royal Society of London, 1970, Series A Mathematical and Physical Sciences 316(1524): 97-121.

DOI: 10.1098/rspa.1970.0068

Google Scholar

[17] Ge Shirong. The Rough Surface Fractal Characteristics and Fractal Research[J]. Journal of Tribology, 1997, 17(01): 74-81. (In Chinese).

Google Scholar

[18] Chen Guoan, Ge Shirong, Wang Junxiang. The Application of Fractal Theory in Tribology Research [J]. Journal of Tribology, 1998, 18(02): 84-89. (In Chinese).

Google Scholar

[19] Chen Guoan, Ge Shirong. Rough Surface Contour Measurement Fractal Interpolation Simulation[J]. Journal of Tribology, 1998, 18(04): 59-63. (In Chinese).

Google Scholar

[20] M. Yoshimura and K. Okushima. Measurement of Dynamic Rigidity and Damping Property for Simplified Joint Models and Computer Simulation[C]. Annals of the CIRP. 1977. 25(3): 193~198.

Google Scholar

[21] M. Yoshimura, K. Okushima. Computer-Aided Design Improvement of Machine Tool Structure Incorporating Joint Dynamics Data[J]. Annals of the CIRP. 1979. 28(1): 241~246.

Google Scholar

[22] Yang Jiahua, Chen Weifu, Huang Xudong, etc. Research of Machine Tool Bed Column Joint Surface Parameter Identification[J]. Journal of Beijing University of Technology, 1999, 25(1): 44-49. (In Chinese).

Google Scholar

[23] Zhang Bo, Chen Tianning. Parameters Recognition & Dynamic Analysis for Jointing Surface Between Separable Structures of A CNC Lathe Bed. Modern Manufacturing Engineering, 2004(6): 91-93. (In Chinese).

Google Scholar

[24] Mao Kuanmin, Li Bin, Wu Jun, et al. Stiffness Influential Factors-Based Dynamic Modeling and Its Parameter Identification Method of Fixed Joints in Machine Tools[J]. International Journal of Machine Tools & Manufacture, 2010, 50(2): 156-164.

DOI: 10.1016/j.ijmachtools.2009.10.017

Google Scholar

[25] Mao Kuanmin, Ye Jun, Li Bin. Development of Rapid Dynamics Modeling System of Machine Tool Based on PATRAN[J]. China Mechnical Engineering, 2008, 19(10): 1144-1148. (In Chinese).

Google Scholar

[26] Mao Kuanmin, Lin Bin. Response Signals-Based Structural Modal Parameter Identification[J]. Journal of Huazhong University of Science and Technology: Nature Science Edition, 2008, 36(7): 77-80. (In Chinese).

Google Scholar

[27] Mao Kuanmin, Lin Bin, Xie Bo, etc. Dynamic Modeling of the Movable Joint on Rolling Linear Guide[J]. Journal of Huazhong University of Science and Technology: Nature Science Edition, 2008, 36(8): 85-88. (In Chinese).

Google Scholar

[28] Tong Zhongfang, Zhang Jie. Machining Center Column Bed Dynamic Characteristics of the Joint Surface and Parameter Identification [J]. Journal of Vibration and Shock, 1992, 43(3): 13-19, 6. (In Chinese).

Google Scholar

[29] Zhang Jie, Tong Zhongfang. Machine Fixed Combination of Surface Dynamics Modeling[J]. Journal of Vibration and Shock, 1994, 51(3): 15-22. (In Chinese).

Google Scholar

[30] Masters B P, Crawley E F. Multiple Degree-of-Freedom Force-State Component Identification[J]. AIAA Journal,1994, 32(11): 2276-2285.

DOI: 10.2514/3.12287

Google Scholar

[31] Onoda J, Sano T, Minesugi K. Passive Damping of Truss Vibration Using Preloaded Joint Backlash[J]. AIAA Journal, 1995, 33(7): 1335-1341.

DOI: 10.2514/3.12554

Google Scholar

[32] Mayer M H, Gaul L. Segment-to-Segment Contact Elements for Modelling Joint Interfaces in Finite Element Analysis[J]. Mechanical Systems and Signal Processing, 2007, 21(2): 724-734.

DOI: 10.1016/j.ymssp.2005.10.006

Google Scholar

[33] Song Yaxin, Michael M D, Bergman L A, et al. Stick-Slip-Slap Interface Response Simulation: Formulation and Application of A General Joint/Interface Element[J]. CMES - Computer Modeling in Engineering and Sciences, 2005, 10(2): 153-170.

Google Scholar

[34] Sethuraman R,Kumar T S. Finite Element Based Member Stiffness Evaluation of Axisymmetric Bolted Joints[J]. Journal of Mechanical Design, Transactions of the ASME, 2009, 131(1): 110121-1101211.

DOI: 10.1115/1.3042147

Google Scholar

[35] Nassar S A, Abboud A. An Improved Stiffness Model for Bolted Joints[J]. Journal of Mechanical Design, Transactions of the ASME, 2009, 131(12): 1210011-12100111.

DOI: 10.1115/1.4000212

Google Scholar

[36] Wu Xiaojian, Jia Baoxian, Liu Yonghong. Computation of Joint Stiffness Parameters of a Specific Structure With a Fixed Joint Surface[J]. Journal of the University of Petroleum, 2000, 24(2): 82-85. (In Chinese).

Google Scholar

[37] Wu Xiaojian. A Method for Establishing Dynamic Model for Fixed Joints[J]. Mechnical Science and Technology, 2002, 21(3): 439-441. (In Chinese).

Google Scholar

[38] Wang Shijun,Zhao Jinjuan,Zhang Huijun, et al. A Method of Estimating Normal Stiffness of Joint[J]. Journal of Mechanical Engineering, 2011, 47(21): 111-115, 122. (In Chinese).

Google Scholar

[39] Tian Hongliang. Dynamic Modeling on Fixed Joint Interface Virtual Material in Mechanical Structure[D]. Huazhong University of Science and Technology. Huazhong University of Science and Technology Library. 2011. (In Chinese).

Google Scholar

[40] Fritzen Claus-Peter. Identification of Mass, Damping, and Stiffness Matrices of Mechanical Systems[J]. Journal of Vibration, Acoustics, Stress, and Reliability in Design, 1986, 108(1): 9-16.

DOI: 10.1115/1.3269310

Google Scholar

[41] Nalitolela N G, Penny J E T, Friswell M I. A Mass or Stiffness Addition Technique for Structural Parameter Updating[J]. International Journal of Analytical and Experimental Modal Analysis, 1992, 7: 157-168.

Google Scholar

[42] Hjelmstad K D, Wood S L, Clark S J. Mutual Residual Energy Method for Parameter Estimation in Structures[J]. Journal of Structural Engineering, 1992, 118(1): 223-242.

DOI: 10.1061/(asce)0733-9445(1992)118:1(223)

Google Scholar

[43] Yuan J X, Wu X M. Identification of the Joint Structural Parameters of Machine Tool by DDS and FEM[J]. Journal of Engineering for Industry, 1985, 107(1): 64-69.

DOI: 10.1115/1.3185967

Google Scholar

[44] Huang Yumei, FU Weiping. Research on the Dynamic Normal Characteristic Parameters of Joint Surface[J]. Chinese Journal of Mechanical Engineering, 1993, 29(3): 74-78. (In Chinese).

Google Scholar

[45] Huang Yumei, Fu Weiping, Tong Junxian. A Method of Acquiring Applied Tangential Damping Parameters of Joint Surfaces[J]. Journal of Xi'an University of Technology, 1996, 12(1): 1-5.

Google Scholar

[46] Chen Xin, Liu Zemin, Luo Hong, etc. Based on the Experimental Modal Parameters of the Structure of the Multilayer Integration of Parameter Identification[J]. Journal of Experimental Mechanics, 995, 10(2): 172-180. (In Chinese).

Google Scholar

[47] Fu Weiping, Huang Yumei, Zhang Xueliang, et al. Experimental Investigation of Dynamic Normal Characteristics of Machined Joint Surfaces[J]. Journal of Vibration and Acoustics, 2000, 122(4): 393-398.

DOI: 10.1115/1.1287589

Google Scholar

[48] Su Tiexiong, Yang Shiwen, Cui Zhiqin, etc. Review on Dynamic Simulation Model of Complex Structural Joints[J]. Journal of North China Institute of Technology, 2001, 22(3): 218-222. (In Chinese).

Google Scholar

[49] Zhang Xueling, Tang Yi, Xu Yanshen. A Contact Stiffness Identification Method of Combined Interface by FEM Along with Modal Experiment[J]. Modular Machine Tool and Automatic Manufacturing Technique, 2005, 11: 56-58, 60. (In Chinese).

Google Scholar

[50] Mottershead J E, Stanway R. Identification of Structural Vibration Parameters by Using a Frequency Domain Filter[J]. Journal of Sound and Vibration, 1986, 109(3): 495-506.

DOI: 10.1016/s0022-460x(86)80385-6

Google Scholar

[51] J.S. Tsai and Y.F. Chou. The Identification of Dynamic Characteristics of A Single Blot Joint. Journal of Sound and Vibration 1980, 125(3): 487-502.

Google Scholar

[52] Becker Patricia J Wyatt, Wynn Robert H, Berger Jr Edward. Using Rigid-Body Dynamics to Measure Joint Stiffness[J]. Mechanical Systems and Signal Processing, 1999, 13(5): 789-801.

DOI: 10.1006/mssp.1999.1232

Google Scholar

[53] Zhang Guangpeng, Shi Wenhao, Huang Yumei. Analysis Method of Dynamic Behaviors of Guideway Joint and Its Application in Machine Tools Design[J]. Chinese Journal of Mechnical Engineering, 2002, 38(10): 114-117. (In Chinese).

DOI: 10.3901/jme.2002.10.114

Google Scholar

[54] Zhang Guangpeng, Shi Wenhao, Huang Yumei, etc. Modeling and Analysis Method of Dynamical Characteristics for A Whole Machine Tool Structure[J]. Journal of Shanghai Jiaotong University, 2001, 35(12): 1834-1837. (In Chinese).

Google Scholar

[55] Li Ling, Cai Ligang. Normal Equivalent Properties of the Bolted Joints in Different Preload [J]. Journal of Beijing University of Technology, 2013, 39(05): 660-665. (In Chinese).

Google Scholar

[56] Cai Ligang, Li Ling. Identification of Nonlinear Joint Parameters with Force-State Mapping Method [J]. Journal of Mechanical Engineering, 2011, 47(07): 65-72. (In Chinese).

DOI: 10.3901/jme.2011.07.065

Google Scholar

[57] Mayer M H, Gaul L. Segment-to-Segment Contact Elements for Modeling Joint Interfaces in Finite Element Analysis[J]. Mechanical Systems and Signal Processing, 2007, 21(2): 724-734.

DOI: 10.1016/j.ymssp.2005.10.006

Google Scholar

[58] Goodman Richard E, Taylor Robert L, Brekke Tor L. A Model for the Mechanics of Jointed Rock[J]. Journal of the Soil Mechanics and Foundations Division: Processing of the American Society of Civil Engineers, 1968, 94(3): 637-659.

DOI: 10.1061/jsfeaq.0001133

Google Scholar

[59] Vasilescu Mircea S. A Model for the Mechanics of Jointed Rock[J]. Journal of the Soil Mechanics and Foundations Division: Processing of the American Society of Civil Engineers, 1969, 95(3): 899-900.

DOI: 10.1061/jsfeaq.0001294

Google Scholar

[60] Zhang Xueliang, Wen Shuhua, Xu Gening, et al. Fractal Model of the Tangential Contact Stiffness of Machined Surfaces in Contact[J]. Chinese Journal of Applied Mechanics, 2003, 20(1): 70-72. (In Chinese).

Google Scholar

[61] Zhang Xueliang, Wen Shuhua, Lan Guosheng, et al. Fractal Model for Tangential Contact Damping of Plane Joint Interfaces with Simulation[J]. Journal of Xi'an Jiaotong University, 2011, 45(5): 74-77. (In Chinese).

Google Scholar

[62] Zhang Xueliang, Wen Shuhua. A Fractal Model of Tangential Contact Stiffness of Joint Surfaces Based on the Contact Fractal Theory[J]. Journal of Agricultural Machinery, 2002, 33(03): 91-93. (In Chinese).

Google Scholar

[63] Zhang Xueliang, Huang Yumei, Wen Shuhua. Fractal Model of Contact Stiffness of Joint Surfaces[J]. Transactions of The Chinese Society of Agricultural Machinery, 2000, 31(04): 89-91. (In Chinese).

Google Scholar

[64] Zhang Xueliang, Huang Yumei, Han Ying. Fractal Model of the Normal Contact Stiffness of Machine Joint Surfaces Based on the Fractal Contact Theory[J]. China Mechnical Engineering, 2000, 11(07): 15-17. (In Chinese).

Google Scholar

[65] Zhang Xueliang, Huang Yumei, Fu Weiping, etc. Fractal Model of Normal Contact Stiffness between Rough Surfaces[J]. Chinese Journal of Applied Mechanics, 2000, 17(02): 31-35. (In Chinese).

Google Scholar

[66] LI Yinong, Zheng Ling, Wen Bangchun. Nonlinear Model of Bolted Joint and Its Wave Energy Dissipation[J]. Journal of Vibration Engineering, 2003, 16(2): 5-10. (In Chinese).

Google Scholar