An investigation on the dynamic modeling and analysis of spatial mechanisms with spherical clearance joints including friction is presented. For this purpose, the ball and the socket, which compose a spherical joint, are modeled as two individual colliding components. The normal contact-impact forces that develop at the spherical clearance joint are determined by using a continuous force model. A continuous analysis approach is used here with a Hertzian-based contact force model, which includes a dissipative term representing the energy dissipation during the contact process. The pseudopenetration that occurs between the potential contact points of the ball and the socket surface, as well as the indentation rate play a crucial role in the evaluation of the normal contact forces. In addition, several different friction force models based on the Coulomb's law are revisited in this work. The friction models utilized here can accommodate the various friction regimens and phenomena that take place at the contact interface between the ball and the socket. Both the normal and tangential contact forces are evaluated and included into the systems' dynamics equation of motion, developed under the framework of multibody systems formulations. A spatial four-bar mechanism, which includes a spherical joint with clearance, is used as an application example to examine and quantify the effects of various friction force models, clearance sizes, and the friction coefficients.
A Study on the Dynamics of Spatial Mechanisms With Frictional Spherical Clearance Joints
Contributed by the Design Engineering Division of ASME for publication in the JOURNAL OF COMPUTATIONAL AND NONLINEAR DYNAMICS. Manuscript received September 1, 2016; final manuscript received March 17, 2017; published online May 4, 2017. Assoc. Editor: Jozsef Kovecses.
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Marques, F., Isaac, F., Dourado, N., Souto, A. P., Flores, P., and Lankarani, H. M. (May 4, 2017). "A Study on the Dynamics of Spatial Mechanisms With Frictional Spherical Clearance Joints." ASME. J. Comput. Nonlinear Dynam. September 2017; 12(5): 051013. https://doi.org/10.1115/1.4036480
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