Approximate feedback linearization control for spatial 6-DOF hydraulic parallel manipulator

被引:0
作者
Yang C. [1 ,2 ]
Zheng S. [2 ]
Peter O.O. [2 ]
Huang Q. [2 ]
Han J. [2 ]
机构
[1] State Key Laboratory of Robotics and System, Harbin Institute of Technology
[2] School of Mechanical and Electrical Engineering, Harbin Institute of Technology
来源
Open Mechanical Engineering Journal | 2011年 / 5卷 / 01期
关键词
Approximate feedback linearization; Hydraulic system; Parallel manipulator; Path tracking;
D O I
10.2174/1874155X01105010117
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Traditional feedback linearization approach (TFL) requires a priori knowledge of plant, which is difficult and the computational efficiency of controller is low due to the complex dynamics of spatial 6-DOF hydraulic parallel manipulator. In order to improve the tracking performance of spatial 6-DOF hydraulic parallel manipulator and to conquer the drawbacks of TFL, a novel approximate feedback linearization approach, non-model based method, is proposed in this paper. The mathematical model of spatial hydraulic parallel manipulator is established. The approximate feedback linearization control is designed for the parallel manipulator in joint space, with position and stored force 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 easy and effective to realize path tracking, and it exhibits excellent performance and high efficiency without a precision dynamics of plant. Furthermore, the presented algorithm is well suitable for most industrial applications. © Yang et al.
引用
收藏
页码:117 / 123
页数:6
相关论文
共 25 条
[1]  
Merlet J.P., Parallel Robots, (2000)
[2]  
Yang C.F., Huang Q.T., Jiang H.Z., Peter O.O., Han J.W., PD control with gravity compensation for hydraulic 6-DOF parallel manipulator, Mech. Mach. Theory, 45, pp. 666-677, (2010)
[3]  
Astrom K.J., Hagglund T., PID Controllers: Theory, Design, and Tuning, (1995)
[4]  
McInroy J.E., O'Brien J.F., Neat G.W., Precise, Faulttolerant pointing using a Stewart platform, IEEE/ASME Trans. Mechatronics, 4, 1, pp. 91-95, (1999)
[5]  
Sirouspour M.R., Salcudean S.E., Nonlinear control of hydraulic robots, IEEE Trans. Robot. Autom, 17, 2, pp. 173-182, (2001)
[6]  
Lee S.H., Song J.B., Choi W.C., Hong D., Position control of a Stewart platform using inverse dynamics control with approximate dynamics, Mechatronics, 13, pp. 605-619, (2003)
[7]  
Kim H.S., Cho Y.M., Lee K., Robust nonlinear task space control for a 6 DOF parallel manipulator, Automatica, 41, pp. 1591-1600, (2005)
[8]  
Ren L., Mills J.K., Sun D., Trajectory tracking control for a 3-DOF planar parallel manipulator using the convex synchronized control method, IEEE Trans. Contr. Syst. Technol, 16, 4, pp. 613-623, (2008)
[9]  
Ider S.K., Korkmaz O., Trajectory tracking control of parallel robots in the presence of joint drive flexibility, J. Sound Vibr., 319, pp. 77-90, (2009)
[10]  
Behi F., Kinematic analysis for a six-degree-of-freedom 3-PRPS parallel mechanism, IEEE J. Robot. Autom., 4, pp. 561-565, (1988)