Simulation-based fast collision detection for scaled polyhedral objects in motion by exploiting analytical contact equations

被引:3
|
作者
Liu, Jing-Sin [1 ]
Pan, Wen-Hua [2 ]
Ku, Wen-Yang [3 ]
Tsao, Y. -H. [4 ]
Chang, Y. -Z. [4 ]
机构
[1] Acad Sinica, Inst Informat Sci, Taipei 115, Taiwan
[2] Natl Taiwan Univ, Dept Engn Sci & Ocean Engn, Taipei 105, Taiwan
[3] Univ Toronto, Dept Mech & Ind Engn, Toronto, ON M5S 3G8, Canada
[4] Chang Gung Univ, Dept Mech Engn, Taoyuan 333, Taiwan
关键词
Collision detection; Contact; Scaling; Relative motion; Assembly;
D O I
10.1017/S0263574714000939
中图分类号
TP24 [机器人技术];
学科分类号
080202 ; 1405 ;
摘要
Based on the results of the study of convex object motion(1) (J. Hopcroft and G. Wilfong, "Motion of objects in contact," Int. J. Robot. Res., 4(4), 32-46 (1986)), this paper addresses the problem of exact collision detection of a pair of scaled convex polyhedra in relative motion, and determines the contact conditions of tangential contact features, arbitrary relative motion involving translation and rotation, and uniform scaling of the objects about a fixed point. We propose a new concept of the decision curve based on analytical contact equations that characterize a continuum of scaling factors (or a single scaling factor), which ensures that a pair of objects undergoing a scaling transformation will maintain the same tangential contact feature pair (or make instantaneous tangential contact feature transitions). We propose a reliable simulation-based approach to construct the decision curve by hybridizing analytical contact equations and conventional collision detection method, called the Fast Collision Detection Method (FCDM). This method can determine whether two scaled objects will make contact at specific tangential contact features (vertices, edges, or faces) under particular uniform scaling factors and after distinctive relative motion with better accuracy and less computational time than the existing collision detection methods. Finally, we demonstrate our approach for solving motion design in simple assembly/disassembly problems.
引用
收藏
页码:118 / 134
页数:17
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