Torsional Vibration Analysis of Complicated Multi-Branched Shafting Systems by Modal Synthesis Method

[+] Author and Article Information
Chun-Ping Zou

School of Mechanical and Power Engineering, Shanghai Jiao Tong University, Shanghai, People’s Republic of ChinaDepartment of Mechanical and Power Engineering, East China Shipbuilding Institute, Zhenjiang, People’s Republic of China

Duan-Shi Chen, Hong-Xing Hua

School of Mechanical and Power Engineering, Shanghai Jiao Tong University, Shanghai, People’s Republic of China

J. Vib. Acoust 125(3), 317-323 (Jun 18, 2003) (7 pages) doi:10.1115/1.1569949 History: Received November 01, 2001; Received November 01, 2002; Online June 18, 2003
Copyright © 2003 by ASME
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Den Hartog,  J. P., and Li,  J. P., 1964, “Forced Torsional Vibration with Damping: An Extension of Holzer’s Method,” ASME J. Appl. Mech., 31, pp. 276–280.
Pestel, E. C., and Leckie, F. A., 1963, Matrix Method in Elasto Mechanics, McGraw-Hill, New York.
Sankar,  S., 1979, “On The Torsional Vibration of Branches System Using Extended Transfer Matrix Method,” ASME J. Eng. Ind. Series B, , 101, pp. 546–553.
Dawson,  B., and Davies,  M., 1974, “An Improved Transfer Matrix Procedure,” Int. J. Numer. Methods Eng., 8, pp. 111–117.
Huang,  Y. M., and Horng,  C. D., 1999, “Analysis of Torsional Vibration Systems by the Extended Transfer Matrix Method,” ASME J. Vibr. Acoust., 121, pp. 250–255.
Firoozian,  R., and Stanway,  R., 1989, “Design and Application of A Finite Element Package for Modelling Turbomachinery Vibrations,” J. Sound Vib., 134, pp. 115–137.
Li,  H. Z., 1991, “Crankshaft Torsional Vibration Calculation by Finite Element Method,” Journal of Internal Combustion Engines, 9, pp. 157–162 (in Chinese).
Hurty,  W. C., 1960, “Vibration of Structural System by Component Mode Synthesis,” J. Eng. Mech. Div. ASCE, , 86, pp. 51–69.
Hurty,  W. C., 1965, “Dynamic Analysis of Structural System Using Component Modes,” AIAA J., 3, pp. 678–685.
Craig,  R. R., and Bampton,  M. C. C., 1968, “Coupling of Substructures for Dynamic Analysis,” AIAA J., 6, pp. 1313–1319.
Hou,  S. N., 1969, “Review of Modal Synthesis Techniques and A New Approach,” The Shock and Vibration Bulletin, 40, pp. 25–39.
Goldman,  R. L., 1969, “Vibration Analysis by Dynamic Partitioning,” AIAA J., 7, pp. 1152–1154.
Dowell,  E. H., 1972, “Free Vibration of an Arbitrary Structure in Terms of Component Modes,” ASME J. Appl. Mech., 39, pp. 727–732.
Zhang,  H. T., 1990, “Free-Interface Mode Synthesis Method for Vibration System of Contains Stiffness Coupling Component,” Journal of Engineering Mechanics, 7, pp. 93–101 (in Chinese).
Xu,  K. Q., 1989, “Non-coordination Dynamic Substructure Synthesis Method,” Journal of Vibration and Shock, 31, pp. 64–67 (in Chinese).
Rubin,  S., 1975, “Improved Component-Mode Representation For Structural Dynamic Analysis,” AIAA J., 13, pp. 995–1006.
Inamura,  T., Suzuki,  H., and Sata,  T., 1994, “An Improved Method of Dynamic Coupling in Structural Analysis and Its Application,” ASME J. Dyn. Syst., Meas., Control, 106, pp. 82–89.
Gaganis,  B. J., 1999, “Modal Analysis of Rotor on Piecewise Linear Journal Bearings Under Seismic Excitation,” ASME J. Vibr. Acoust., 121, pp. 190–196.
MacNeal,  R. H., 1971, “A Hybrid Method of Component Mode Synthesis,” Comput. Struct., 1, pp. 581–601.
Hale,  A. L., and Meirovitch,  L., 1982, “A Procedure for Improving Discrete Substructure Representation in Dynamic Synthesis,” AIAA J., 20, pp. 1128–1136.
Zhao, L. F., 1991, The Principle of Torpedo Piston Engine, Northwestern Polytechnic University Press, Xi’an, China, pp. 258–269 (in Chinese).
Zou,  C. P., 1994, “FEM Analysis of Later Vibration of Torpedo Propulsion System,” Journal of Torpedo Technology, 2, pp. 22–32 (in Chinese).


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Torsional vibration model of complicated multi-branched shafting system
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The model of flexible substructure
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Structure of cam-type engine shafting system
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The picture of output moment of torsion
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Calculation model of torsional vibration for cam-type engine shafting system
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Experimental set-up of cam-type engine
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The frequency spectrum of torsional vibration



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