A new method to model a localized surface defect in a cylindrical roller-bearing dynamic simulation

Proceedings of the Institution of Mechanical Engineers, Part J: Journal of Engineering Tribology

Volumn 228, Issue 2, 2014, Pages 140-159

  Shao, Yimin ^a   Liu, Jing ^a   Ye, Jun ^b  

^a CHONGQING UNIVERSITY   (China)

^b Luoyang Bearing Science and Technology Co Ltd   (China)

Author keywords

Cylindrical roller bearing; dynamic simulation; localized surface defect; time varying contact stiffness excitation; time varying deflection excitation

Indexed keywords

COMPUTER SIMULATION; DEFECTS; DEFLECTION (STRUCTURES); ROLLERS (MACHINE COMPONENTS); STIFFNESS; SURFACE DEFECTS;

CONTACT CONDITIONS; CONTACT STIFFNESS; CYLINDRICAL ROLLER-BEARING; CYLINDRICAL ROLLERS; DYNAMIC ANALYSIS METHOD; LOAD-DEFLECTION RELATIONSHIPS; TIME VARYING; TWO-DEGREE OF FREEDOM;

CYLINDRICAL ROLLER BEARINGS;

EID: 84899099084     PISSN: 13506501     EISSN: 2041305X     Source Type: Journal    
DOI: 10.1177/1350650113499745     Document Type: Article

References (34)

1. Tandon N, Choudhury A. A review of vibration and acoustic measurement methods for the detection of defects in rolling element bearings. Tribol Int. 1999 ; 32: 469-480
2. McFadden PD, Smith JD. Model for the vibration produced by a single point defect in a rolling element bearing. J Sound Vib. 1984 ; 96: 69-82
3. McFadden PD, Smith JD. The vibration produced by multiple point defects in a rolling element bearing. J Sound Vib. 1985 ; 98: 263-273
4. Tandon N, Choudhury A. An analytical model for the prediction of the vibration response of rolling element bearing due to a localized defect. J Sound Vib. 1997 ; 205: 275-292
5. Choudhury A, Tandon N. Vibration response of rolling element bearings in a rotor bearing system to a local defect under radial load. ASME J Tribol. 2006 ; 128: 252-261
6. Sassi S, Badri B, Thomas M. A numerical model to predict damaged bearing vibrations. J Vib Control. 2007 ; 13: 1603-1628
7. Behzad M, Bastami AR, Mba D. A new model for estimating vibrations generated in the defective rolling element bearings. ASME J Vib Acoust. 2011 ; 133: 041101-041101
8. Ashtekar A, Sadeghi F, Stacke LE. A new approach to modeling surface defects in bearing dynamics simulations. ASME J Tribol. 2008 ; 130: 041103-041103
9. Ashtekar A, Sadeghi F, Stacke LE. Surface defects effects on bearing dynamics. Proc IMechE, Part J: J Engineering Tribology. 2010 ; 224: 25-35
10. Sopanen J, Mikola A. Dynamic model of a deep-groove ball bearing including localized and distributed defects-part 1: theory. Proc IMechE, Part K: J Multi-body Dynamics. 2003 ; 217: 201-211
11. Sopanen J, Mikola A. Dynamic model of a deep-groove ball bearing including localized and distributed defects, Part 2: implementation and results. Proc IMechE, Part K: J Multi-body Dynamics. 2003 ; 217: 213-223
12. Cao M, Xiao J. A comprehensive dynamic model of double-row spherical roller bearing-modeling development and case studies on surface defects, preloads, and radial clearance. Mech Syst Signal Process. 2007 ; 22: 467-489
13. Rafsanjani A, Abbasion S, Farshidianfa A, et al. Nonlinear dynamic modeling of surface defects in rolling element bearing systems. J Sound Vib. 2009 ; 319: 1150-1174
14. Patil MS, Mathew J, Rajendrakumar PK, et al. A theoretical model to predict the effect of the localized defect on vibrations associated with ball bearing. Int J Mech Sci. 2010 ; 52: 1193-1201
15. Patel VN, Tandon N, Pandey RK. A dynamic model for vibration studies of deep groove ball bearings considering single and multiple defects in races. ASME J Tribol. 2010 ; 132: 041101-041101
16. Nakhaeinejad M, Bryant MD. Dynamic modeling of rolling element bearings with surface contact defects using bond graphs. ASME J Tribol. 2011 ; 133: 011102-011102
17. Kankar PK, Sharma SC, Harsha SP. Vibration based performance prediction of ball bearings caused by localized defects. Nonlinear Dynamics. 2012 ; 69: 847-875
18. Liu J, Shao YM, Lim TC. Vibration analysis of ball bearings with a localized defect applying piecewise response function. Mech Mach Theory. 2012 ; 56: 156-169
19. Wei YG, Qin Y, Balendra R, et al. FE analysis of a novel roller form: a deep end-cavity roller for roller-type bearings. J Mater Process Technol. 2004 ; 145: 233-241
20. Kumar KS, Tiwari R, Prasad PVVN. An optimum design of crowned cylindrical roller bearings using genetic algorithms. ASME J Mech Des. 2009 ; 131: 051011-051011
21. Fujiwara H, Kobayashi T, Kawase T, et al. Optimized logarithm roller crowning design of cylindrical roller bearings and its experimental demonstration. Tribol Trans. 2010 ; 53: 909-916
22. Harris TA and Kotzalas MN. Rolling bearing analysis-essential concepts of bearing technology. 5th ed. Taylor and Francis, 2007.
23. Wang LQ, Cui L, Zheng DZ, et al. Nonlinear dynamics behaviors of a rotor roller bearing system with radial clearances and waviness considered. Chin J Aeronaut. 2008 ; 21: 86-96
24. Palmgren A Ball and roller bearing engineering. 3 rd ed. Philadephia: Burbank, 1959. Philadephia: Burbank ; 1959 :
25. Eschmann P Ball and roller bearings - theory, design and application. New York: Wiley ; 1985 :
26. Harsha SP. Nonlinear dynamic analysis of an unbalanced rotor supported by roller bearing. Chaos, Solitons Fractals. 2005 ; 26: 47-66
27. Nayak L, Johson KL. Pressure between elastic bodies having a slender area of contact and arbitrary profiles. Int J Mech Sci. 1997 ; 21: 237-247
28. Heydari M, Gohar R. The influence of axial profile on pressure distribution in radial loaded rollers. J Mech Eng Sci. 1979 ; 21: 381-388
29. Hartnett MJ. The analysis of contact stress in rolling element bearings. ASME J Lubr Technol Ser F. 1979 ; 101: 105-109
30. Luo JW, Luo YT Rolling element bearing analysis, calculate and application. Beijing: China Machine Press ; 2009 :
31. Sunnersjo CS. Varying compliance vibrations of rolling bearing. J Sound Vib. 1978 ; 58: 363-373
32. Kabus S, Hansen MR, Mouritsen OØ. A new quasi-static cylindrical roller bearing model to accurately consider non-Hertzian contact pressure in time domain simulations. ASME J Tribol. 2012 ; 134: 041401-041401
33. Zhu XR, Zhang YY, Zhu YS. Intelligent fault diagnosis of the rolling bearing based on kernel neighborhood rough sets and statistical features. J Mech Sci Technol. 2012 ; 26: 2649-2657
34. Liu J, Shao YM and Ming JZ. The effects of the shape of localized defect in ball bearings on the vibration waveform. Proc IMechE, Part K: J Multi-body Dynamics. Epub ahead of print 2013. DOI: 10.1177/1464419313486102.