Inherent Characteristic Similarity Analysis on Short Thin-Walled Cylindrical Shell

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A method for predicting the vibration characteristics of the short thin-walled cylindrical shell was presented by dynamic similarity analysis. Firstly, the similarity conditions between the prototype system and its complete-similitude scale model were derived from their equations of motion. Then, the scaling factors, such as length, radius, thickness, force, and excitation frequency, spring constant and dynamic responses of the cylindrical shell were determined based on the last similarity conditions and the dimensional analysis theory. Free and forced vibration analyses of the elastically supported prototype cylindrical shell and those of its complete-similitude scale model were performed to validate the derived scaling laws, and satisfactory results were obtained.

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386-392

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July 2014

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] W. Soedel. Similitude approximations for vibrating thin shells. Journal of Acoustical Society of America (1971), Vol. 49, No. 5, pp.1535-1541.

DOI: 10.1121/1.1912530

Google Scholar

[2] J. Rezaeepazhand, G. J. Simitses. Scaled down models for stability analysis of laminated cylindrical shells. Proceeding of the 9th Conference of American Society for Composites (1994) September 20-22; Newark, American.

DOI: 10.2514/6.1996-1474

Google Scholar

[3] J. Rezaeepazhand, Simitses GJ. Structural similitude for vibration response of laminated cylindrical shells with double curvature [J]. Composites Part B-Engineering. 1997, 28 (3), 195-200.

DOI: 10.1016/s1359-8368(96)00046-7

Google Scholar

[4] C. S. Chouchaoui, P. Parks, O. O. Ochoa. Similitude study for a laminated cylindrical tube under tension, torsion, bending, Internal and External Pressure Part II: Scale Models. Composite Structures (1999), Vol. 44, pp.231-236.

DOI: 10.1016/s0263-8223(98)00069-5

Google Scholar

[5] R. Oshiro, M. Alves. Similar of cylindrical shells under axial impact. International Journal of Impact Engineering (2007), Vol. 34, pp.89-103.

DOI: 10.1016/j.ijimpeng.2006.02.003

Google Scholar

[6] A.V. Srinivasan and G. F. Lauterbach, Traveling waves in rotating cylindrical shells, Journal of Engineering for Industry, ASME, 1971, pp.1229-1232.

DOI: 10.1115/1.3428067

Google Scholar

[7] Zhi-yuan Cao, Vibration theory of plates and shells, Beijing: China railway publishing house, 1989, 4: 36-50.

Google Scholar

[8] Hua Li, Khin Yong Lam and Teng Yong Ng, Rotating Shell Dynamics, Elsevier, (2005).

Google Scholar