The Optimized Point Stabilization Control for Robots Based on Bézier Planning

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In this paper, the optimized point stabilization control of nonholonomic wheeled mobile robot has been researched, and point stabilization control of constraint nonholonomic wheeled system has been achieved through the geometry planning method based on Bézier, and constrained system is converted to un-constraint optimized question based on introducing penalty functions. The optimized control parameters has been got through Hooke-Jeeves method to achieve the perfect combination of the optimized route planning and optimized control, which can make the robot achieve the target pose under the constraint condition and improve the smooth of move path and reduce the stable time. The controller's validity is proved by the experiment.

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Edited by:

Mohamed Othman

Pages:

2266-2269

Citation:

Y. H. Du et al., "The Optimized Point Stabilization Control for Robots Based on Bézier Planning", Applied Mechanics and Materials, Vols. 229-231, pp. 2266-2269, 2012

Online since:

November 2012

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$38.00

[1] CAO Yang, FANG Shuai, XU Xin-he. Motion Control of Nonholonomic Mobile Robot under Acceleration Constrains[J]. Control and Decision, 2006, 21(2): 193-196.

[2] SHI Xianpeng, LIU Shirong, LIU Fei . Adaptive Neural Network Sliding Mode Trajectory Tracking Control for Non-holonomic Wheeled Mobile Robots[J]. Journal of East China University of Science and Technology (Natural Science Edition), 2010, 36(5): 695-701.

DOI: https://doi.org/10.1109/icca.2010.5524189

[3] P. Murrieri, D. Fontanelli, A. Bicchi. Visual-servoed parking with limited view angle. In Experimental Robotics VIII, volume 5 of Springer Tracts in Advanced Robotics (STAR). Springer Verlag, 2002:254~263.

DOI: https://doi.org/10.1007/3-540-36268-1_23

[4] LI Huilai, LI Xiaomin, CHEN Jinghua. Design of adaptive trajectory tracking controller for nonholonomic mobile robots[J]. Transducer and Microsystem Technologies, 2011, 30(5): 104-109.

[5] H. G. Tanner, K. J. Kyriakopoulos. Discontinuous Back-stepping for Stabilization of Nonholonomic Mobile Robots[C]. Proceedings of the 2002 International Conference on Robotics and Automation, Washington DC, 2002: 3948~3953.

DOI: https://doi.org/10.1109/robot.2002.1014346

[6] K. Yoshizawa, H. Hashimoto, M. Wada, SM Mori. Path tracking control of mobile robots using a quadratic curve[C]. In Proc. IEEE Intelligent Vehicles Symp. Tokyo, Japan, 1996: 58~63.

DOI: https://doi.org/10.1109/ivs.1996.566352

[7] L. Florent, B. David, L. Olivier. Reactive path deformation for nonholonomic mobile robots[J]. IEEE Transactions on Robotics. 2004, 20(6):967-977.

DOI: https://doi.org/10.1109/tro.2004.829459

[8] T. Berglund, H. Jonsson. I. Soderkvist. An Obstacle-Avoiding Minimum Variation B-spline Problem[C]. In Pro. of the 2003 international Conference on Geometric Modeling and Graphics(GMAG'03), London, England, 2003: 156-161.

DOI: https://doi.org/10.1109/gmag.2003.1219681

[9] LUO Zhifan, LU Yaozu, ZHANG Qing, BIAN Yongming. Stabilization Control Parameters Optimization and Simulation of Automatic Guided Vehicle[J]. Journal of Tongji University(Natural Science), 2006, 34(11): 1539-1542.

[10] WANG Renhong, LI Chongjun, ZHU Chungang. Computer Geometry Course[M]. Beijin: science press. (2008).

[11] CHEN Baoguo. Optimization Theory and Algorithms[M]. BeiJing: tsinghua university press. (2005).