Approximate Feedback Linearization Control for High Precision Hydraulic Parallel Machine Tool

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Abstract:

Traditional feedback linearization approach (TFL) requires a priori knowledge of plant, which is difficult and the computational efficiency of controller is low due to complex dynamics of plant. In order to improve the tracking performance of hydraulic parallel machine tool and limit the drawbacks of TFL, a novel approximate feedback linearization approach is proposed in this paper. The mathematical models of hydraulic parallel machine tool are established using Kane method and hydromechanics. The approximate feedback linearization control is designed for the parallel machine tool in joint space, with the position and the stored data in the previous time step are employed, as a learning tool to yield improved performance. Under Lyapunov theorems, the stability of the presented algorithm is confirmed in the presence of uncertainties. Simulation results show the proposed control is readily and effective to realize path tracking, it exhibits excellent performance and high efficiency without a precision dynamics of plant. Moreover, the presented algorithm is well suitable for most industrial applications.

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Periodical:

Advanced Materials Research (Volumes 148-149)

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126-129

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Online since:

October 2010

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© 2011 Trans Tech Publications Ltd. All Rights Reserved

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[1] J.P. Merlet: Parallel robots (Kluwer Academic Publisher, Netherlands 2000).

Google Scholar

[2] C.F. Yang, Q.T. Huang, H.Z. Jiang, et al. Mech. Mach. Theory, vol. 45 (2010), pp.666-677.

Google Scholar

[3] K.J. Astrom, and T. Hagglund: PID Controllers: Theory, Design, and Tuning (Instrument Society of America, NC 1995).

Google Scholar

[4] D.H. Kim, J.Y. Kang, and K. II. Lee. J. Robot. Syst., Vol. 17 (2000), pp.527-547.

Google Scholar

[5] Y.X. Su, B.Y. Duan, C.H. Zheng, et al. IEEE Trans. Contr. Syst. Tech. Vol. 12 (2004), pp.364-374.

Google Scholar

[6] J. R. Noriega and H. Wang. IEEE Trans. Neural Networks Vol. 9 (1998), pp.27-34.

Google Scholar

[7] X.C. Zhu, G.L. Tao, B. Yao and J. Cao. Automatica Vol. 44 (2008), pp.2248-2257.

Google Scholar

[8] H. Kobayashi, and R. Ozawa. Automatica Vol. 39 (2003), pp.1509-1519.

Google Scholar

[9] A. Meghdari, D. Naderi and M.R. Alam. Mechatronics Vol. 15 (2005), pp.989-1004.

Google Scholar

[10] S. A.A. Moosavian, and E. Papadopoulos. Automatica Vol. 43 (2007), pp.1226-1233.

Google Scholar