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TECHNICAL PAPERS

Flutter Limits and Behaviors of Flexible Webs Having a Simplified Basic Configuration in High-Speed Flow

[+] Author and Article Information
Nobuyuki Yamaguchi

Faculty of Sciences and Engineering, Meisei University, 2-1-1 Hodokubo, Hino City, Tokyo 191-8506, Japan  

Keisuke Ito

Ichigaya Division, Dai-nippon Printing Company, 1-1-1, Kagamachi, Ichigaya, Shinjuku-ku, Tokyo 162-8001, Japan  

Masayuki Ogata

Faculty of Sciences and Engineering, Meisei University, 2-1-1 Hodokubo, Hino City, Tokyo 191-8506, Japan

J. Fluids Eng 125(2), 345-353 (Mar 27, 2003) (9 pages) doi:10.1115/1.1537254 History: Received November 06, 2001; Revised August 15, 2002; Online March 27, 2003
Copyright © 2003 by ASME
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References

Yamaguchi,  N., Yokota,  K., and Tsujimoto,  Y., 2000, “Flutter Limits and Behaviors of a Flexible Thin Sheet in High Speed Flow—I: Analytical Method for Prediction of the Sheet Behavior,” ASME J. Fluids Eng., 122, pp. 65–73.
Yamaguchi,  N., Sekiguchi,  T., Yokota,  K., and Tsujimoto,  Y., 2000, “Flutter Limits and Behaviors of a Flexible Thin Sheet in High Speed Flow—II: Experimental Results and Predicted Behaviors for Low Mass Ratios,” ASME J. Fluids Eng., 122, pp. 74–83.
Kaneko, S., Tanaka, S., and Watanabe, T., 2001, “Leakage Flow Induced Flutter of Highly Flexible Structures,” Flow Induced Vibration, Ziada and Staubli, eds., Balkema, Rotterdam, pp. 811–818.
Chang, Y. B., and Moretti, P. M., 2001, “Flow Induced Vibration of Free Edges of Thin Films,” Flow Induced Vibration, Ziada and Staubli, eds., Balkema, Rotterdam, pp. 801–810.
Ito,  K., Yamaguchi,  N., and Ogata,  M., 2000, “Experimental Flutter Limits of Webs of Flexible Media,” JSME Int. J., Ser. I, (00-1), pp. 943–944.
Burton, R., 1958, Vibration and Impact, Dover, New York, p. 224, 242.

Figures

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(a) General practical situations of webs and (b) presence of nearby walls
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The simplified basic configuration of web assumed in this simulation study
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Conditions of a fluttering web
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Predicted flutter limits of webs under tension
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Predicted reduced flutter frequency of webs under tension
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Predicted vibration modes of webs and pressures for F-mode for τ* of 2×10, 2×104, and 1.2×106
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Detailed behavior of flutter limit lines in low τ* region
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Detailed behavior of flutter limit reduced frequency lines in low τ* region
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Predicted vibration modes of webs and pressures in low τ* region for τ* =60 and μ=0.05833
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Predicted vibration modes of webs and pressures for high τ* region
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Predicted effects of mass ratios and friction coefficients on the web flutter limits
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Predicted effects of mass ratios and friction coefficients on the reduced flutter frequencies
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Experimental arrangement for the web flutter tests
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Edge fixing device for the test piece
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Effect of tension parameter on the flutter limits
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Effect of tension parameter on the flutter reduced frequencies

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