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RESEARCH PAPER

Study on Analytical Model of Nonlinear Vibration for Elastic Plates With Gaps Under Random Waves

[+] Author and Article Information
Masanori Shintani

Fukui University, 9-1, Bunkyo 3-Chome, Fukui-shi, Fukui 910-8507, Japan

Manabu Hamai

TOHO Tenax, Takafusaugawanoue, Kitajimatyo, Itano-gun, Tokushima 771-0286, Japan

J. Pressure Vessel Technol 126(4), 504-509 (Dec 01, 2004) (6 pages) doi:10.1115/1.1689359 History: Received November 08, 2002; Revised October 02, 2003; Online December 01, 2004
Copyright © 2004 by ASME
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References

Sato, H., 1985, “Nonlinear Response of Beam Fixed Both Ends by Collision of Mass,” Trans. of JSME, 51 (468), pp. 1937–1943.
Shintani, M., Hara, F., Hiramatsu, T., and Komura, Y. 1990, “Experimental Estimation of Equivalent Damping Ratio of a Continuous Body with a Gap by Random Vibration,” Trans. of JSME, 56 (521), pp. 33–38.
Shintani, M., and Komura, Y., 1991, “Evaluation of Nonlinear Vibration Characteristics of a Piping System with a Gap by Stationary Random Vibration,” SMiRT 11 Trans., Vol. K, K34/3, pp. 523–528.
Shintani, M., Kinoshita, S., and Nishibori, K., 1992, “Evaluation of Equivalent Damping Ratio of Continuous Body with a Gap by Stationary Random Vibration,” Proc. of D & D Conf., JSME, Vol. A, pp. 314–318 (in Japanese).
Kinoshita, K., Shintani, M., and Komura, Y., 1993, “Study on Reliability of Piping System with a Gap by Stationary Random Vibration,” Proc. of Hokuriku-Shinetu Meeting JSME, pp. 217–220 (in Japanese).
Shintani, M., Miyaki, T., Ohta, H., and Takada, H., 1998, “Study on Experimental Estimation of Characteristics of Nonlinear Vibration with a Gap Under Random Vibration,” Trans. of JSME, 64 (619), pp. 748–754 (in Japanese).
Shintani, M., Miyaki, T., Ohta, H., and Takada, H., 1998, “Study on Analytical Model of Characteristics of Nonlinear Vibration with Gap under Random Vibration,” Trans. of JSME, 64 (620), pp. 1141–1147 (in Japanese).
Shintani, M., Hamai, M., and Ohta, H., Denda, M., 1998, “Study on Nonlinear Vibration Characteristics with Gaps used Wavelet Analysis,” Proc. of D & D Conf. JSME, vol. A, pp. 195–198 (in Japanese).
Shintani, M., Hamai, M., and Harada, K., 1999, “Study on Estimation of Nonlinear Vibration Characteristics of Nonlinear Vibration System With Gaps by Proposed Spring Model,” Proc. of D & D Conf. JSME, vol. B, pp. 439–442 (in Japanese).

Figures

Grahic Jump Location
Elasto-plasticity solid material
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Plate fixed at both ends
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Relation between deflection and length of plate (thickness of plate 0.5 mm, width of plate 30 mm, input level 0.724 m/s2 )
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Relation between deflection and length of plate (thickness of plate 0.6 mm, width of plate 30 mm, input level 0.768 m/s2 )
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Relation between concentrated load and displacement by pe=44.4 N (thickness of plate 0.6 mm, width of plate 30 mm, input level 0.768 m/s2 )
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Experimental model (gap)
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Relation between concentrated load and displacement by pe=30.8 N (thickness of plate 0.5 mm, width of plate 30 mm, input level 0.742 m/s2 )
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Relation between concentrated load and displacement by pe=29.6 N (thickness of plate 0.6 mm, width of plate 20 mm, input level 0.750 m/s2 )
Grahic Jump Location
Relation between concentrated load and displacement by pe=44.4 N (thickness of plate 0.6 mm, width of plate 30 mm, input level 0.768 m/s2 )
Grahic Jump Location
Relation between concentrated load and displacement by pe=52.6 N (thickness of plat 0.8 mm, width of plate 20 mm, input level 0.758 m/s2 )
Grahic Jump Location
Relation between concentrated load and displacement by pe=78.9 N (thickness of plate 0.8 mm, width of plate 30 mm, input level 0.729 m/s2 )

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