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Non-jamming conditions in multi-contact rigid-body dynamics
Authors:Tong Liu  Michael Yu Wang  K H Low
Affiliation:(1) Department of Mechanical Engineering, State University of New York at Stony Brook, 11794-2300 Stony Brook, NY, USA;(2) Mechanical Engineering Department, Northwestern University, 2145 Sheridan Road, 60208 Evanston, IL, USA;(3) Mechanical Engineering Department, California Institute of Technology, 1200 E. California Blvd., 91125 Pasadena, CA, USA
Abstract:This paper addresses an issue related to a multi-rigid-body frictional contact application, the non-jamming condition for the applying force such that the workpiece can move while maintaining existing contacts. The issue arises from the study of fixture loading planning. While rigid-body frictional contacts could restrict workpiece motion in both normal and tangential directions, it is found that the reason for jamming is from the tangential constraints by frictional forces. We first enumerate all the possible contact states for multiple contacts, and the contact constraints are classified into two categories, the configuration constraints and kinematic constraints. We then find an interesting result related with a non-jamming condition. That is, in a general situation, the applying force that can induce all-sliding contacts will never result in jamming. Moreover, a method to find the applied force on the workpiece that results in sliding on all contact points is presented, based on the sufficient condition for non-jamming. Numerical examples are presented and the results of the method are compared with the results of a quasi-static method.
Keywords:
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