Vibration Analysis of Complicated Rotor-Bearing System by Beam Element and Strain Energy Method

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Abstract:

In this paper, a two-node beam element (as a simplified modeling approach) has been presented to investigate the vibration characteristic of rotor system with a complicated geometry. The decline of stiffness near the region of discontinuity is investigated on the basis of stain energy, and the conclusion is applied to the 2-node beam element analysis. In addition, the bending critical speeds and corresponding mode shapes of an integral rotor of 1000MW turbine have been investigated as an example. Verification results show that the simplified modeling approach by this 2-node beam element meets the accuracy requirement.

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Advanced Materials Research (Volumes 712-715)

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1414-1419

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June 2013

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© 2013 Trans Tech Publications Ltd. All Rights Reserved

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[1] J.M. Vance, B. Murphy, F. Zeidan: Machinery Vibration and Rotordynamics (John Wiley & Sons Inc., New York 2010).

DOI: 10.1002/9780470903704

Google Scholar

[2] G. Genta: Dynamic Modeling of Rotors: A Modal Approach (Springer, Netherlands 2011).

Google Scholar

[3] J. Samuelsson: Rotor Dynamic Analysis of 3D-modeled Gas Turbinerotor in Ansys (Linköping University, Sweden 2009).

Google Scholar

[4] H. Taplak, M. Parlak: Measurement. Vol. 45 (2012), pp.1089-1097.

Google Scholar

[5] Lyn M. Greenhill, Valerie J. Lease, in: Additional Investigations into the Natural Frequencies and Critical Speeds of a Rotating, Flexible Shaft-disk System, ASME Conference Proceedings, 2007, pp.995-1003.

DOI: 10.1115/gt2007-28065

Google Scholar

[6] J. Wu, M. Legrand, C. Pierre, in: Non-synchronous Vibration of a Jeffcott Rotor due to Internal Radial Clearance in Roller Bearings, The 8th IFTOMM international Conference on Rotor Dynamics, 2010, pp.446-453.

Google Scholar

[7] Lin, X & Zhang, Y.X: Finite Elements in Analysis and Design. Vol. 47 (2011), p.676 – 682.

Google Scholar

[8] Lin, X & Zhang, Y.X, in: A New One-dimensional Two-node Layered Composite Beam Element, IOP Conference Series: Materials Science and Engineering, 2010, pp.19-23.

DOI: 10.1088/1757-899x/10/1/012216

Google Scholar

[9] Yu, WL Cleghorn: Journal of Applied Mechanics. Vol. 67 (2000), pp.839-841.

Google Scholar

[10] S. D. Yu and V. Shah: ASME Transactions: Journal of Vibrations and Acoustics. Vol.130 (2008), pp.1-18.

Google Scholar

[11] J. W. Jaworski, E. H. Dowell: Journal of Sound and Vibration. Vol. 312 (2008), pp.713-725.

Google Scholar

[12] M. S. Darlow, B. T. Murphy, J. A. Elder: Journal of Mechanical Design. Vol. 102 (1980), pp.122-129.

Google Scholar

[13] N. Popplewell, DaQing Chang: Journal of Sound and Vibration. Vol. 190 (1996), pp.852-856.

Google Scholar

[14] N. Popplewell, D. Chang: Journal of Sound and Vibration. Vol. 203 (1997), pp.717-722.

Google Scholar

[15] Wangfan Li, Danmei Xie, Yong Qian, etc, in: Calculation of Rotor's Torsional Vibration Characteristic Based on Equivalent Diameter of Stiffness, Power and Energy Engineering Conference (APPEEC), 2010 , pp.1-4.

DOI: 10.1109/appeec.2010.5449178

Google Scholar

[16] R. G. Kirk, S. Baheti and K. Ramesh, in: Modeling of Rotor Shafting for Lower Mode Accuracy: Influence of Section L/D, Proceedings of the 1995 ASME Design Engineering Technical Conference, 1995, pp.957-965.

DOI: 10.1115/detc1995-0490

Google Scholar

[17] Wang Chao, Wang Yanrong, Xu xingzhong: Journal of Power Engineering. Vol. 27 (2007), pp.840-844. ( in Chinese)

Google Scholar