Modeling and prediction of wear at revolute clearance joints in flexible multibody systems

Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science

Volumn 228, Issue 2, 2014, Pages 317-329

  Zhao, Bo ^a   Zhang, Zhi Nan ^a   Dai, Xu Dong ^a  

^a SHANGHAI JIAO TONG UNIVERSITY   (China)

Author keywords

absolute nodal coordinate formulation; clearance joint; flexible mechanism; Wear prediction

Indexed keywords

ABSOLUTE NODAL COORDINATE FORMULATION; CLEARANCE JOINTS; FLEXIBLE MECHANISMS; FLEXIBLE MULTIBODY SYSTEMS; MODELING AND PREDICTIONS; RADIAL BASIS FUNCTION NEURAL NETWORKS; REVOLUTE CLEARANCE JOINTS; WEAR PREDICTION;

FRICTION; ITERATIVE METHODS;

FORECASTING;

EID: 84892581784     PISSN: 09544062     EISSN: 20412983     Source Type: Journal    
DOI: 10.1177/0954406213486384     Document Type: Article

References (37)

1. Flores P, Koshy CS, Lankarani HM, et al. Numerical and experimental investigation on multibody systems with revolute clearance joints. Nonlinear Dyn. 2011 ; 65: 383-398
2. Flores P, Ambrósio J. Revolute joints with clearance in multibody systems. Comput Struct. 2004 ; 82: 1359-1369
3. Flores P, Ambrósio J, Claro JCP, et al. Dynamics of multibody systems with spherical clearance joints. J Comput Nonlinear Dyn. 2006 ; 1 (3). 240-247
4. Erkaya S, Uzmay I. Determining link parameters using genetic algorithm in mechanisms with joint clearance. Mech Mach Theory. 2009 ; 44: 222-234
5. Erkaya S, Uzmay I. Experimental investigation of joint clearance effects on the dynamics of a slider crank mechanism. Multibody Syst Dyn. 2010 ; 20: 69-83
6. Olyaei AA, Ghazavi MR. Stabilizing slider crank mechanism with clearance joints. Mech Mach Theory. 2012 ; 44: 1211-1222
7. Muvengei O, Kihiu J, Ikua B. Numerical study of parametric effects on the dynamic response of planar multi-body systems with differently located frictionless revolute clearance joints. Mech Mach Theory. 2012 ; 53: 30-49
8. Bai ZF, Zhao Y. Dynamics modeling and quantification analysis of multibody systems including revolute clearance joints. Precis Eng. 2012 ; 36: 554-567
9. Chunmei J, Yang Q, Ling F, et al. The non-linear dynamic behavior of an elastic linkage mechanism with clearances. J Sound Vib. 2002 ; 249 (2). 213-226
10. Schwab AL, Meijaard JP, Meijers P. A comparison of revolute clearance models in the dynamic analysis of rigid and elastic mechanical systems. Mech Mach Theory. 2002 ; 37: 895-913
11. Khemili I, Romdhane L. Dynamic analysis of a flexible slider-crank mechanism with clearance. Eur J Mech A/Solids. 2008 ; 27: 882-898
12. Flores P, Lankarani HM, Ambrósio J, et al. Modelling lubricated revolute joints in multibody mechanical systems. Proc IMechE, Part K: J Multi-body Dynamics. 2004 ; 218 (4). 183-190
13. Flores P, Lankarani HM. Spatial rigid-multi-body systems with lubricated spherical clearance joints, modeling and simulation. Nonlinear Dyn. 2010 ; 60 (1-2). 99-114
14. Tian Q, Zhang Y, Chen L. Simulation of planar flexible multibody systems with clearance and lubricated revolute joints. Nonlinear Dyn. 2010 ; 60: 489-511
15. Tian Q, Zhang Y, Chen L, et al. Dynamics of spatial flexible multibody systems with clearance and lubricated spherical joints. Comput Struct. 2009 ; 87: 913-929
16. Tian Q, Liu C, Machado M, et al. A new model for dry and lubricated cylindrical joints with clearance in spatial flexible multibody systems. Nonlinear Dyn. 2011 ; 64: 25-47
17. Liu C, Tian Q, Hu H. Dynamics and control of a spatial rigid-flexible multibody system with multiple cylindrical clearance joints. Mech Mach Theory. 2012 ; 52: 106-129
18. Tian Q, Sun Y, Liu C, et al. Elastohydrodynamic lubricated cylindrical joints for rigid-flexible multibody dynamics. Comput Struct. 2013 ; 114-115: 106-120
19. Flores P. Modeling and simulation of wear in revolute clearance joints multibody system. Mech Mach Theory. 2007 ; 44: 1211-1222
20. Mukras S, Kim NH, Mauntler NA, et al. Analysis of planar multibody systems with revolute joint wear. Wear. 2010 ; 268 (5-6). 643-652
21. Mukras S, Kim NH, Sawyer WG, et al. Numerical integration schemes and parallel computation for wear prediction using finite element method. Wear. 2009 ; 266 (7-8). 822-832
22. Su Y, Chen W, Tong Y, et al. Wear prediction of clearance joint by integrating multi-body kinematics with finite-element method. Proc IMechE, Part J: J Engineering Tribology. 2010 ; 224: 815-823
23. García-Vallejo D, Mikkola AM, Escalona JL. A new locking-free shear deformable finite element based on absolute nodal coordinates. Nonlinear Dyn. 2007 ; 50: 249-264
24. Machado M, Moreira P, Flores P, et al. Compliant contact force models in multibody dynamics: evolution of the Hertz contact theory. Mech Mach Theory. 2012 ; 53: 99-121
25. Muvengei O, Kihiu J, Ikua B. Dynamic analysis of planar multi-body systems with LuGre friction at differently located revolute clearance joints. Multibody Syst Dyn. 2012 ; 28 (4). 369-393
26. Liu C, Tian Q, Hu HY. Dynamics of a large scale rigid-flexible multibody system composed of composite laminated plates. Multibody Syst Dyn. 2011 ; 26: 283-305
27. Omar M, Shabana AA. A two-dimensional shear deformable beam for large rotation and deformation problems. J Sound Vib. 2001 ; 243 (3). 565-576
28. Seifried R, Schiehlen W, Eberhard P. The role of the coefficient of restitution on impact problems in multi-body dynamics. Proc IMechE, Part K: J Multi-body Dynamics. 2010 ; 224: 279-306
29. Flores P, Machado M, Silva MT, et al. On the continuous contact force models for soft materials in multibody dynamics. Multibody Syst Dyn. 2011 ; 25: 357-375
30. Flores P, Ambrósio J, Claro JP. Dynamic analysis for planar multibody mechanical systems with lubricated joints. Multibody Syst Dyn. 2004 ; 12: 47-74
31. Huebner KH, Thornton EA The finite element method for engineers. New York: John Wiley & Sons ; 1995: 38-54.
32. Meijaard JP. Efficient numerical integration of the equations of motion of non-smooth mechanical systems. Z Angew Math Mech. 1997 ; 77: 419-427
33. Chung J, Hulbert G. A time integration algorithm for structural dynamics with improved numerical dissipation: the generalized-α method. J Appl Mech. 1993 ; 60: 371-375
34. Meng HC, Ludema KC. Wear models and predictive equations: their form and content. Wear. 1995 ; 181-183: 443-457
35. Archard JF. Contact and rubbing of flat surfaces. J Appl Phys. 1953 ; 24 (8). 981-988
36. Pai S, Nagabhushana TN, Rao RBKN. Tool condition monitoring using acoustic emission, surface roughness and growing cell structures neural network. Mach Sci Technol. 2012 ; 16 (4). 653-676
37. Choi KK, Chang KH. A study of design velocity field computation for shape optimal design. Finite Elem Anal Des. 1994 ; 15: 317-341