The Dynamic Modelling and Simulation of Spatial Multibody Systems with Prismatic Joint Based on Vector Bond Graph

Article Preview

Abstract:

For the modelling and simulation of complex spatial multibody systems, the vector bond graph method is proposed. By the kinematic constraint condation, spatial prismatic joint can be modeled by vector bond graph. For the algebraic difficulties brought by differential causality in system automatic modeling and simulation, the effective decoupling method is proposed and the differential causalities in system vector bond graph model can be eliminated. In the case of considering EJS, the unified formulae of system state space equations and constraint forces at joints are derived, which are easily derived on a computer and very suitable for spatial multibody systems. As a result, the unified modelling and simulation for complex spatial multibody systems are realized, its validity is illustrated by a practical example.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 756-759)

Pages:

740-745

Citation:

Online since:

September 2013

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] J. Z. Hong. Computational Dynamics of Multibody Systems. Beijing: The Advanced Education Press, (2003).

Google Scholar

[2] L. P. Chen, Y. Q. Zhang, W. Q. Ren, et al. . Mechanical System Dynamcs and ADAMS Application Course. Beijing: Tsinghua University Press, (2005).

Google Scholar

[3] D. C. Karnopp, D. L. Margolis, R. C. Rosenberg, System Dynamics: Modeling and Simulation of Mechatronic Systems, 4th ed., New York: John Wiley, (2006).

Google Scholar

[4] S Behzadipour, A Khajepour. Causality in Vector Bond Graph and Its Application to Modelling of Multi-body Dynamic Systems. Simulation Modelling Practice and Theory, 2006: 14: 279~295.

DOI: 10.1016/j.simpat.2005.06.001

Google Scholar

[5] G Fillippni, D Delarmelina, J Pagano, et al. Dynamics of Multibody Systems With Bond Graphs. Computacional., 2007: XXⅥ: 2943~2958.

Google Scholar

[6] P. Breedveld. Stability of Rigid Rotation from a Bond Graph Pespective. Simulation Modelling Practice and Theory[J]. 2009, (17): 92~106.

DOI: 10.1016/j.simpat.2008.02.006

Google Scholar

[7] J. F. Jiang, L. J. Hu, J. T. Tang. Numerical Analysis and MATLAB Experiment. Beijing: Science Press, (2004).

Google Scholar