System Configuration and Evaluation for Optical Sled Drive Using Constraint-Tuning Ultrasonic Actuator

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Through the estimated method for constraint-tuning modified-mode (CTMM), an innovative thin-disc piezoelectric ultrasonic actuator is used to drive an optical sled in this study. With four screws positioned on the thin-disc actuator at the angle distribution of 00, 900, 1800, and 3200, both modified modes of ((1, 2))C and ((1, 1))S in vibration provide an approximate equilibrium force to push an optical sled in bilateral movement. The innovative ultrasonic actuator has the vibrator’s compact and thinner structure, a thickness of 3 millimeters, without a gearbox rather than a conventional DC sled motor. Using contact friction to drive an optical sled with quick tracking in bilateral motion, experimental results demonstrate obtaining the desired function by a proposed single-phase, bi-frequency LC resonant driving circuit as well as remaining the original sled controller. The general specification of linear speed achieves 200-300 mm/s at less power dissipation for pushing the CD652A BenQ sled drive with 1.0 N output force and 20%-33% efficiency.

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August 2011

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© 2011 Trans Tech Publications Ltd. All Rights Reserved

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[1] K.C. Pohlmann: The Compact Disc Handbook (A-R Editions, Inc., 1992).

Google Scholar

[2] M. Ogawa and O. Ito: Jpn. J. Appl. Phys. Vol. 31 (1992), pp.638-642.

Google Scholar

[3] S. Ueha, Y. Tomikawa, M, Kurosawa and N. Nakamura: Ultrasonic Motors Theory and Applications (Clarendon Press, Oxford, 1993).

Google Scholar

[4] T. Sashida and T. Kenjo: An Introduction to Ultrasonic Motors (Clarendon Press, Oxford, 1993).

Google Scholar

[5] K. Uchino: Smart Mater. Struct. Vol. 7 (1998), pp.273-285.

Google Scholar

[6] C.Y. Yen, F. -L. Wen and M. Ouyang: Ultrasonics Vol. 41 (6) (2003), pp.451-463.

Google Scholar

[7] F. -L. Wen and C.Y. Yen: Ultrasonics Vol. 47 (2007), pp.23-31.

Google Scholar

[8] A.E.H. Love: A Treatise on the Mathematical Theory of Elasticity (Dover Publications, Inc., New York, 1944), pp.497-498.

Google Scholar

[9] W. Soedel: Vibrations of Shells and Plates (Marcel Dekker, Inc., New York, 1981).

Google Scholar

[10] R. A. LeClair: Journal of Sound and Vibration Vol. 160 (2) (1993), pp.289-300.

Google Scholar

[11] G. Ambati, J. F. W. Bell and J.C.K. Sharp: Journal of Sound and Vibration Vol. 47(3) (1976), pp.415-432.

Google Scholar

[12] W. Soedel: Vibrations of Shells and Plates (Marcel Dekker, Marcel Dekker, Inc., New York, 1981).

DOI: 10.1177/058310248201401107

Google Scholar

[13] S. Azimi: Journal of Sound and Vibration Vol. 135 (2) (1989), pp.177-195.

Google Scholar

[14] S.S.H. Chen and T.M. Liu: The Journal of the Acoustical Society of America Vol. 58 (4) (1975), pp.828-831.

Google Scholar