Hostname: page-component-78c5997874-fbnjt Total loading time: 0 Render date: 2024-11-10T21:32:37.721Z Has data issue: false hasContentIssue false

Adaptive bilateral control for nonlinear uncertain teleoperation with guaranteed transient performance

Published online by Cambridge University Press:  30 December 2014

Zhang Chen*
Affiliation:
Department of Automation, School of Information Science and Technology, Tsinghua University, Beijing 10084, P. R. China Beijing Aerospace Automatic Control Institute, Beijing 100854, P. R. China
Bin Liang
Affiliation:
Department of Automation, School of Information Science and Technology, Tsinghua University, Beijing 10084, P. R. China
Tao Zhang
Affiliation:
Department of Automation, School of Information Science and Technology, Tsinghua University, Beijing 10084, P. R. China Key Laboratory of Advanced Control and Optimization for Chemical Processes, Shanghai 200237, P. R. China
Xueqian Wang
Affiliation:
Department of Automation, School of Information Science and Technology, Tsinghua University, Beijing 10084, P. R. China
Bo Zhang
Affiliation:
Department of Automation, School of Information Science and Technology, Tsinghua University, Beijing 10084, P. R. China
*
*Corresponding author. E-mail: czbuaa@gmail.com

Summary

Due to the special working environment of teleoperation, there are usually uncertainties existing in the dynamics of teleoperating robots. In this paper, an adaptive bilateral control scheme is proposed for the nonlinear teleoperation with parameterized dynamic uncertainties and time delays. Compared to the existing time-delay adaptive bilateral controllers, the proposed scheme has the advantage of faster and more accurate parameter adaptation. In this way, the transient performance of teleoperators can be improved without increasing the control gains, which is helpful for stability of teleoperation. The adaptive bilateral controller is designed to be applicable both in free motion and in constrained motion. The synchronization errors in the unconstrained subspace are asymptotically convergent under time delays. In the constrained subspace, the contact force remains bounded with the proposed controller. The stability of teleoperation is proved using Lyapunov methods and the passivity theory. Simulation results demonstrate the effectiveness of the proposed method.

Type
Articles
Copyright
Copyright © Cambridge University Press 2014 

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

1. Imaida, T., Yokokohji, Y., Doi, T., Oda, M. and Yoshikawa, T., “Ground-space bilateral teleoperation of ETS-VII robot arm by direct bilateral coupling under 7-s time delay condition,” IEEE Trans. Robot. Autom. 20 (3), 499511 (2004).Google Scholar
2. Desbats, P., Geffard, F., Piolain, G. and Coudray, A., “Force-feedback teleoperation of an industrial robot in a nuclear spent fuel reprocessing plant,” Int. J. Ind. Robot. 33 (3), 178186 (2006).CrossRefGoogle Scholar
3. Funda, J., Taylor, R. H., Eldridge, B., Gomory, S. and Gruben, K. G., “Constrained cartesian motion control for teleoperated surgical robots,” IEEE Trans. Robot. Autom. 12 (3), 453465 (1996).Google Scholar
4. Lin, Q. and Kuo, C., “Virtual Tele-Operation of Underwater Robots,” 1997 IEEE International Conference on Robotics and Automation, vol. 2, (1997) pp. 10221027.Google Scholar
5. Anderson, R. J. and Spong, M. W., “Bilateral control of teleoperators with time delay,” IEEE Trans. Autom. Control 34 (5), 494501 (1989).Google Scholar
6. Niemeyer, G. and Slotine, J. J. E., “Stable adaptive teleoperation,” IEEE J. Ocean. Eng. 16 (1), 152162 (1991).Google Scholar
7. Niemeyer, G. and Slotine, J. E., “Telemanipulation with time delays,” Int. J. Robot. Res. 23 (9), 873890 (2004).Google Scholar
8. Hokayem, P. F. and Spong, M. W., “Bilateral teleoperation: An historical survey,” Automatica 42 (12), 20352057 (2006).Google Scholar
9. Lee, D. and Spong, M. W., “Passive bilateral teleoperation with constant time delay,” IEEE Trans. Robot. 22 (2), 269281 (2006).Google Scholar
10. Nuno, E., Ortega, R., Barabanov, N. and Basanez, L., “A globally stable PD controller for bilateral teleoperators,” IEEE Trans. Robot. 24 (3), 753758 (2008).CrossRefGoogle Scholar
11. Nuño, E., Basañez, L., Ortega, R. and Spong, M. W., “Position tracking for non-linear teleoperators with variable time delay,” Int. J. Robot. Res. 28 (7), 895910 (2009).Google Scholar
12. Chan, L., Naghdy, F. and Stirling, D., “Application of adaptive controllers in teleoperation systems: A survey,” IEEE Trans. Human-Machine Syst. 44 (3), 337352 (2014).Google Scholar
13. Chopra, N., Spong, M. W. and Lozano, R., “Synchronization of bilateral teleoperators with time delay,” Automatica 44 (8), 21422148 (2008).Google Scholar
14. Nuño, E., Ortega, R. and Basañez, L., “An adaptive controller for nonlinear teleoperators,” Automatica 46 (1), 155159 (2010).Google Scholar
15. Slotine, J. E., Li, W., Applied Nonlinear Control (Prentice Hall New Jersey, 1991).Google Scholar
16. Yao, B. and Tomizuka, M., “Smooth robust adaptive sliding mode control of manipulators with guaranteed transient performance,” J. Dyn. Syst. Meas. Control 118 (4), 764775 (1996).Google Scholar
17. Tomei, P., “Robust adaptive control of robots with arbitrary transient performance and disturbance attenuation,” IEEE Trans. Autom. Control 44 (3), 654658 (1999).Google Scholar
18. Arteaga, M. A. and Tang, Y., “Adaptive control of robots with an improved transient performance,” IEEE Trans. Autom. Control 47 (7), 11981202 (2002).Google Scholar
19. Cao, C. and Hovakimyan, N., “Design and analysis of a novel L1 adaptive control architecture with guaranteed transient performance,” IEEE Trans. Autom. Control 53 (2), 586591 (2008).Google Scholar
20. Cao, C. and Hovakimyan, N., “Stability margins of L1 adaptive control architecture,” IEEE Trans. Autom. Control 55 (2), 480487, (2010).Google Scholar
21. Wang, X. and Hovakimyan, N., “L1 adaptive controller for nonlinear time-varying reference systems,” Syst. Control Lett. 61 (4), 455463 (2012).Google Scholar
22. Daniel, R. W. and McAree, P. R., “Fundamental limits of performance for force reflecting teleoperation,” Int. J. Robot. Res. 17 (8), 811830 (1998).Google Scholar
23. Polushin, I. G., Tayebi, A. and Marquez, H. J., “Control schemes for stable teleoperation with communication delay based on IOS small gain theorem,” Automatica 42 (6), 905915 (2006).Google Scholar
24. Spong, M. W., Hutchinson, S. and Vidyasagar, M., Robot Modeling and Control (John Wiley & Sons New York, NY, USA, 2006).Google Scholar
25. Kelly, R., Santibanez, V. and Loria, A., Control of Robot Manipulators in Joint Space (Springer-Verlag, London, UK, 2005).Google Scholar
26. Chen, Z., Liang, B., Zhang, T. and Wang, X., “Bilateral teleoperation in cartesian space with time-varying delay,” Int. J. Adv. Robot. Syst. 9, 110 (2012).Google Scholar
27. Slotine, J. E. and Li, W., “On the adaptive control of robot manipulators,” Int. J. Robot. Res. 6 (3), 4959 (1987).CrossRefGoogle Scholar
28. Kim, B. and Ahn, H., “A design of bilateral teleoperation systems using composite adaptive controller,” Control Eng. Pract. 21 (12), 16411652 (2013).Google Scholar