Multi-input shaping design for vibration reduction

Automatica

Volumn 35, Issue 1, 1999, Pages 81-89

  Pao, Lucy Y ^a,b,c,d,e  

^a UCB 450   (United States)

^b Stanford University ^*

^c STANFORD UNIVERSITY   (United States)

^d MITRE CORPORATION   (United States)

^e NORTHWESTERN UNIVERSITY   (United States)

Author keywords

Computer controlled systems; Feedforward compensation; Impulses; Insensitivity; Linear multivariable systems; Modeling errors; Oscillation; Point to point control; Settling times; Shaping filters

Indexed keywords

COMPUTER CONTROL SYSTEMS; DESIGN; FLEXIBLE MANUFACTURING SYSTEMS; VIBRATIONS (MECHANICAL);

SHAPING FILTERS;

VIBRATION CONTROL;

EID: 0032740012     PISSN: 00051098     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0005-1098(98)00124-1     Document Type: Article

References (29)

1. Bhat, S. P., & Miu, D. K. (1991). Solutions to point-to-point control problems using Laplace transform technique. J. Dyn. Systems, Measurement and Control, 113(3), 425-431.
2. Book, W. J. (1993). Controlled motion in an elastic world. J. Dyn. Systems, Measurement and Control, 115(2), 252-261.
3. Feddema, J. T., Dohrmann, C. R., Parker, G. G., Robinett, R. D., Romero, V. J., & Schmitt, D. J. (1997). Control for slosh-free motion of an open container. IEEE Control Systems Magazine, 17(1), 29-36.
4. Jansen, J. F. (1992). Control and analysis of a single link flexible beam with experimental verification. ONRL/TM-12193, Oak Ridge National Laboratory.
5. Jones, S. D., & Ulsoy, A. G. (1994). Control input shaping for coordinate measuring machines. Proc. American Control Conf., Baltimore, MD, pp. 2899-2903.
6. Joshi, S. M. (1989). Control of large flexible space structures. Berlin: Springer.
7. Junkins, J. L., & Kim, Y. (1993). Introduction to dynamics and control of flexible structures. Washington, DC: American Institute of Aeronautics and Astronautics.
8. Magee, D. P., & Book, W. J. (1995). Filtering micro-manipulator wrist commands to prevent flexible base motion. Proc. American Control Conf., Seattle, WA, pp. 924-928.
9. Pao, L. Y., Chang, T. N., & Hou, E. (1997). Input shaper designs for minimizing the expected level of residual vibration in flexible structures. Proc. American Control Conf., Albuquerque, NM, pp. 3542-3546.
10. Pao, L. Y., & Lau, M. A. (1998). Input shaping designs to account for uncertainty in both frequency and damping in flexible structures. Proc. American Control Conf., Philadelphia, PA, pp. 3070-3071.
11. Pao, L. Y., & Singhose, W. E. (1995). On the equivalence of minimum time input shaping with traditional time-optimal control. Proc. IEEE Conf. on Control Applications, Albany, NY, pp. 1120-1125.
12. Pao, L. Y., & Singhose, W. E. (1996). Unity-magnitude input shapers and their relation to time-optimal control. Proc. 13th IFAC World Congress, A (Robotics, Components, and Instruments), San Francisco, CA, pp. 385-390.
13. Pao, L. Y., & Singhose, W. E. (1998). Robust minimum time control of flexible structures. Automatica, 34(2), 229-236.
14. Rappole, B. W., Singer, N. C., & Seering, W. P. (1993). Input shaping with negative sequences for reducing vibrations in flexible structures. Proc. American Control Conf., San Francisco, CA, pp. 2695-2699.
15. Rappole, B. W., Singer, N. C., & Seering, W. P. (1994). Multiple-Mode Impulse Shaping Sequence for Reducing Residual Vibrations. Proc. Biennial Mechanisms Conf., Minneapolis, MN, DE-71, pp. 11-16.
16. Seth, N., Rattan, S. K., & Brandstetter, R. W. (1993). Vibration control of a coordinate measuring machine. Proc. IEEE Conf. on Control Applications, Dayton, OH, pp. 368-373.
17. Singer, N. C., & Seering, W. P. (1990). Preshaping command inputs to reduce system vibration. J. Dyn. Systems, Measurement and Control, 112(1), 76-82.
18. Singer, N. C., Pao, L. Y., Singhose,. W. E., & Seering, W. P. (1996). An efficient algorithm for the generation of multiple-mode input shaping sequences. Proc. IEEE Conf. on Control Applications, Dearborn, MI, pp. 373-378.
19. Singer, N. C., Singhose, W. E., & Kriikku, E. (1997). An input shaping controller enabling cranes to move without sway. Proc. ANS 7th Topical Meeting on Robotics and Remote Systems, Augusta, GA, 1997.
20. Singh, T., & Heppler, G. R. (1993). Shaped input control of a system with multiple modes. J. Dyn. Systems, Measurement and Control, 115(3), 341-347.
21. Singh, T., & Vadali, S. R. (1994). Robust time-optimal control: a frequency domain approach. Proc. AIAA Guidance, Navigation, and Control Conf., Scottsdale, AZ, pp. 241-251.
22. Singhose, W. E., & Pao. L. Y. (1997). A comparison of input shaping and time-optimal flexible-body control. Control Engng Practice, 5(4), 459-467.
23. Singhose, W. E., Seering, W. P., & Singer, N. C. (1994). Residual vibration reduction using vector diagrams to generate shaped inputs. J. Mech. Des., 116(2), 654-659.
24. Singhose, W. E., Singer, N. C., & Seering, W. P. (1996). Improving repeatability of coordinate measuring machines with shaped command signals. Precision Engng., 18, 138-146.
25. Singhose, W. E., Porter, L. J., Tuttle, T. D., & Singer, N. C. (1997a). Vibration reduction using multi-hump input shapers. J. Dyn. Systems, Measurement and Control, 119(2), 320-326.
26. Singhose, W. E., Singer, N. C., & Seering, W. P. (1997b). Time-optimal negative input shapers. J. Dyn. Systems, Measurement and Control, 119(2), 198-205.
27. Tuttle, T. D., & Seering, W. P. (1994). A zero-placement technique for designing shaped inputs to suppress multiple-mode vibration. Proc. American Control Conf., Baltimore, MD, pp. 2533-2537.
28. Tuttle, T. D., & Seering, W. P. (1997). Experimental verification of vibration reduction. J. Guidance, Control, and Dyn., 20(4), 658-664.
29. Wie, B., Sinha, B. R., & Liu, Q. (1993). Robust time-optimal control of uncertain structural dynamic systems. J. Guidance, Control, and Dyn., 16(5), 980-983.