A vector oriented implementation method for efficient dynamic simulation of multibody vehicle models

Proceedings of the ASME Design Engineering Technical Conference

Volumn 7A-1999, Issue , 1999, Pages 213-219

  Bae, D S ^a   Kim, H W ^a   Yae, H ^b  

^a Hanyang University   (South Korea)

^b Samsung Advanced Institute of Technology (SAIT)   (South Korea)

Author keywords

[No Author keywords available]

Indexed keywords

EQUATIONS OF MOTION; JACOBIAN MATRICES; NUMERICAL METHODS; POWERTRAINS;

CONVERGENCE ANALYSIS; GOVERNING EQUATIONS; IMPLEMENTATION ALGORITHMS; MULTIBODY VEHICLE MODEL; NUMERICAL INTEGRATION METHODS; POWERTRAIN MODELING; PROTOTYPE VEHICLES; VEHICLE DYNAMICS MODELS;

VIBRATIONS (MECHANICAL);

EID: 0242346525     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1115/DETC99/VIB-8209     Document Type: Conference Paper

References (15)

1. J. Drosdol, and F. Panik,, 1985, "The Daimler-Benz Driving Simulator: A tool for Vehicle Development", SAE paper 850334.
2. J. S. Freeman, G. Watson, Y. E. Papelis, T. C. Lin, A. Tayyab, R. A. Romano, and J G. Kuhl, 1995, "The Iowa Driving Simulator: An Implementation and Application Overview**, SAE paper 950174.
3. F. A. Potrà, and W. C. Rheinboldt, 1989, "On the Numerical Solution of Euler-Lagrange Equations", NATO Advanced Research Workshop on Real-Time Integration Methods for Mechanical System Simulation, Snowbird, Utah, U. S. A.
4. J. Yen, E. J. Haug, and F. A. Potrà, 1990, "Numerical Method for Constrained Equations of Motion in Mechanical System Dynamics", Technical Report R-92, Center for Simulation and Design Optimization, Department of Mechanical Engineering, and Department of Mathematics, The University of Iowa, Iowa City, Iowa.
5. J Garcia de Jalón, J. Unda, A. Avello, 1986, "Natural Coordinates for the Computer Analysis of Multibody Systems", Computer Methods in Applied Mechanics and Engineering, Vol. 56, pp. 309-327.
6. E. Bayo, J. Garcia de JalGn* A. Avello, J. Cuadrado, 1991, "An Efficient Computational Method for Real Time Multibody Dynamic Simulation in Fully Cartesian Coordinates", Computer Methods in Applied Mechanics and Engineering, Vol. 92, pp. 377-395.
7. J. Wittenburg, 1977, "Dynamics of Systems of Rigid Bodies", B. G. Teubner Stuttgart.
8. R. Schwertassek, 1993, "Reduction of Multibody Simulation time by Appropriate Formulation of Dynamical System Equations", Computer-Aided Analysis of Rigid and Flexible Mechanical Systems, pp. 447-482, NATO ASI Series, Kluwer Academic Publishers.
9. P. E. Nikravesh, G. Gim, 1993, "Systematic Construction of the Equations of Motion for Multibody Systems Containing Closed Kinematic Loops", J. of Mechanical Design, Vol. 115, No. 6, pp. 143-149.
10. R. Featherstone, 1983, "The Calculation of Robot Dynamics Using Articulated-Body Inertias", Int. 1 Robotics Res., Vol. 2; 13-30.
11. D. S. Bae and E. J. Haug, 1987, "A Recursive Formulation for Constrained Mechanical System Dynamics: Part 11. Closed Loop Systems", Meeh. Struct, and Machines, Vol. 15, No. 4, pp. 481-506.
12. K. Changizi and A. A. Shabana, 1988, "A recursive Fonnulation for the Dynamic Analysis of Open Loop Deformable Multibody Systems," Journal of Applied Mechanics, Vol. 55, pp. 687-693.
13. G. Gim,J Krishnasamy, P. E. NikraveA, 1990, "An Analytical Model of Pneumatic Tires for Vehicle Dynamic Simulations", im.J of Vehicle Design, Vol. 11-12.
14. D. Cho, J. K. Hedrick, 1989, "Automotive Powertrain Modeling for Control", Transactions of the ASME Journal of Dynamic Systems, Measurement, and Control, Vol. Ill, pp. 568-576.
15. C. T. Kelley, 1995, Iterative Methods fèr Linear and Nonlinear Equations, SIAM press.