An efficient, error-bounded approximation algorithm for simulating quasi-statics of complex linkages

ACM Symposium on Solid Modeling and Applications, SM

Volumn , Issue , 2005, Pages 175-186

  Redon, Stephane ^a   Lin, Ming C ^a  

^a UNIVERSITY OF NORTH CAROLINA   (United States)

Author keywords

Design and Analysis; Simulation; Virtual Prototyping

Indexed keywords

ACCELERATION; COMPUTATIONAL GEOMETRY; COMPUTER AIDED DESIGN; COMPUTER AIDED MANUFACTURING; COMPUTER SIMULATION;

DESIGN AND ANALYSIS; VIRTUAL PROTOTYPING;

ALGORITHMS;

EID: 30944453286     PISSN: 18117783     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1145/1060244.1060264     Document Type: Conference Paper

References (14)

1. BAE, D., AND HAUG, E. 1987. A recursive formulation for con strained mechanical systems dynamics: Part i. open-loop systems. Mechanical Structures and Machines, Vol. 15, No. 3, pp. 359-382.
2. BRANDL, H., JOHANNI, R., AND OTTER, M. 1986. A very efficient algorithm for the simulation of robots and similar multibody systems without inversion of the mass matrix. IFAC/IFIP/IMACS Symposium, pp. 95-100.
3. FEATHERSTONE, R., AND ORIN, D. E. 2000. Robot dynamics: Equations and algorithms. IEEE Int. Conf. Robotics and Automation, pp. 826-834.
4. FEATHERSTONE, R. 1987. Robot Dynamics Algorithms. Kluwer, Boston, MA.
5. FEATHERSTONE, R. 1999. A divide-and-conquer articulated body algorithm for parallel o(log(n)) calculation of rigid body dynamics, part 1: Basic algorithm. International Journal of Robotics Research 18(9):867-875.
6. FEATHERSTONE, R. 1999. A divide-and-conquer articulated body algorithm for parallel o(log(n)) calculation of rigid body dynamics, part 2: Trees, loops, and accuracy. International Journal of Robotics Research 18(9):876-892.
7. FIJANY, A., SHARF, I., AND D'ELEUTERIO, G. 1995. Parallel o(log n) algorithms for computation of manipulator for ward dynamics. IEEE Transactions on Robotics and Automation 11 (3): 389400.
8. HOLLERBACH, J. 1980. A recursive lagrangian formulation of manipulator dynamics and a comparative study of dynamics formulation complexity. IEEE Transactions on Systems, Man, and Cybernetics, Vol. SMC-10, No. 11.
9. HOOKER, W., AND MAROULIES, G. 1965. The dynamical attitude equations for an n-body satellite. Journal of Astronomical Sciences, Vol. 12.
10. LOTAN, I., SCHWARZER, F., HALPERIN, D., AND LATOMBE, J.-C. 2002. Efficient maintenance and self-collision testing for kinematic chains. Symposium on Computational Geometry.
11. MCMILLAN, S., AND URIN, D. E. 1995. Efficient computation of articulated-body inertias using successive axial screws. IEEE Trans, on Robotics and Automation, vol. 11, pp. 606-611.
12. MUELLER, A., AND MAISSER, P. 2003. A lie-group formulation of kinematics and dynamics of constrained mbs and its application to analytical mechanics. Multibody System Dynamics, vol. 9, no. 4, pp. 311-352(42).
13. REDON, S., GALOPPO, N., AND LIN, M. C. 2005. Adaptive dynamics: Algorithms and analysis. UNC Chapel Hill Technical Report TR05-006.
14. RODRIGUEZ, G., JAIN, A., AND KREUTZ-DELGADO, K. 1991. Spatial operator algebra for manipulator modelling and control. Int. J. Robotics Research, vol. 10, no. 4, pp. 371-381.