Home > Robot Control > Eighth International IFAC Symposium on Robot Control, 2006 > Motion planning and control strategies for a distributed architecture humanoid robot
Motion planning and control strategies for a distributed architecture humanoid robot
Robot Control, Volume # 8 | Part# 1
Location: Santa Cristina Convent, University of Bologna, Italy
General Chair: Claudio Melchiorri
Program Chair: Bruno Siciliano
Conference Editor: Bruno Siciliano
Posted online: 12-02-2007 26:11:29
Authors
Jose R. T. Puga, Filipe M. T. Silva, Vitor M. F. Santos
Identifier
10.3182/20060906-3-IT-2910.00129
Index Terms
5-10 legged robots,biped walking,trajectory planning,COG control,force interaction control
Abstract
This paper describes motion-control algorithms for a humanoid robot based on distributed control architecture. Towards its implementation, two different approaches based on positional and force control algorithms are revisited. At the same time, a new design procedure is proposed that consists of a fractional-order controller combined with a genetic algorithm for optimal tuning of the control parameters. The control algorithms are tested through several computer simulations and its robustness is discussed.
References
[1] K. Hirai et. al., The Development of Honda Humanoid
Robot, Proc. IEEE Int. Conf. on R&A, pp. 1321-1326,
1998.
[2] J.-I. Yamaguchi et. al., Development of a Bipedal Humanoid
Robot - Control Method of Whole Body Cooperative
Dynamic Biped Walking. Proc. IEEE Int. Conf. Robotics
& Automation, pp. 368-374, 1999.
[3] J.H. Park, H.C. Cho, An On-line Trajectory Modifier for the
Base Link of Biped Robots to Enhance Locomotion
Stability, Proc. IEEE Int. Conf. Robotics & Automation,
pp. 3353-3358, 2000.
[4] T. Sugihara, Y. Nakamura, H. Inoue, Realtime Humanoid
Motion Generation Through ZMP Manipulation Based on
Inverted Pendulum Control, Proc. IEEE Int. Conf.
Robotics & Automation, pp. 1404-1409, 2002.
[5] S. Kajita, et. al., Resolved Momentum Control: Humanoid
Motion Planning Based on the Linear Angular
Momentum, Proc. IEEE Int. Conf. Intelligent Robots and
Systems, pp. 1644-1650, 2003.
[6] M. Vukobratovic et. al., Biped Locomotion - Dynamics,
Stability, Control and Application, Springer-Verlag,
1990.
[7] J. Pratt and G. Pratt, Intuitive Control of a Planar Bipedal
Walking Robot, Proc. IEEE Int. Conf. on R&A, pp. 2014-
2021, 1998.
[8] S. Kajita, K. Tani, Experimental Study of Biped Dynamic
Walking, IEEE Control Systems, vol. 16, n. 1, pp. 13-19,
1996.
[9] V. Santos, F. Silva, Development of a Low-Cost Humanoid
Robot: Components and Technological Solutions, Proc.
Int. Conf. on Climbing and Walking Robots,
CLAWAR05, 12-15 Sept., London, 2005.
[10] Y. Fujimoto, A. Kawamura, Robust Biped Walking with
Active Interaction Control between Foot and Ground,
Proc. IEEE Int. Conf. on R&A, pp. 2030-2035, 1998.
[11] J. Park, Impedance Control for Biped Robot Locomotion,
IEEE Trans. on Robotics & Automation, vol. 17, n. 6, pp.
870-882, 2001.
[12] K.B. Oldham and J. Sparier, The Fractional Calculus,
Academic Press, New York, 1974.
[13] K.S. Miller and B. Ross, An Introduction to the Fractional
Calculus and Fractional Differential Equations, Wiley,
New York, 1993.
[14] J.A. Tenreiro Machado, Analysis and Design of Fractional-Order
Digital Control Systems, Journal of System
Analysis-Modeling-Simulation, 27, 107-122, 1997.
[15] F.M. Silva, V.M Santos, "Towards an Autonomous Small-Size
Humanoid Robot: Design Issues and Control
Strategies", Proc. on Computational Intelligence in
Robotics and Automation, CIRA2005, Espoo, Finland,
2005.
