This paper applies the concept of variable speeds to vibration control of elastic cam-follower systems. A multi-design-point approach, based on optimal control theory, is developed for selecting suitable input speed functions of the cam that can reduce both primary and residual vibrations of the output in elastic cam-follower systems despite parameter variations. A design example is given to verify the feasibility of the approach.
Issue Section:
Technical Briefs
1.
Yan
, H. S.
, Tsai
, M. C.
, and Hsu
, M. H.
, 1996
, “A Variable-Speed Method for Improving Motion Characteristics of Cam-Follower Systems
,” ASME J. Mech. Des.
, 118
, pp. 250
–257
.2.
Yan
, H. S.
, Tsai
, M. C.
, and Hsu
, M. H.
, 1996
, “An Experimental Study of the Effects of Cam Speeds on Cam-Follower Systems
,” Mech. Mach. Theory
, 31
, pp. 397
–412
.3.
Yao
, Y. A.
, Zhang
, C.
, and Yan
, H. S.
, 2001
, “Motion Control of Cam Mechanisms
,” Mech. Mach. Theory
, 35
, pp. 593
–607
.4.
Sandler
, B.
, 1980
, “Adaptive Mechanisms (Automatic Vibration Contro)
,” J. Sound Vib.
, 73
, pp. 161
–175
.5.
Chew., M., Freudenstein, F., and Longman, R. W., 1982, “
Application of Optimal Control Theory to the Synthesis of High-Speed Cam-Follower Systems,” ASME 82-DET-100, 82-DET-101.
6.
Yamada
, I.
, and Nakagawa
, M.
, 1985
, “Reduction of Residual Vibrations in Positioning Control Mechanism
,” ASME J. Vib. Acoust. Stress Reliab. Des.
, 107
, pp. 47
–52
.Copyright © 2003
by ASME
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