Dynamic Response of a Rotating Beam Influenced a Moving Load and Gyroscopic Effect with Timoshenko Beam Model

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This article is presents a finite element formulation for the dynamic response of a rotating simply supported shaft subjected to a moving load. The Timoshenko beam theory is used to model the rotating shaft. The assumed modes method and Finite Element method are employed in this study. The equations are solved with numerical method. The influence of parameters moving load speed and rotational speed are discussed for rotating simply supported shaft model. The results show that the maximum displacement occurs in the direction of the load at the midpoint of the simply supported shaft. The gyroscopic effect occurs only in the direction perpendicular to the load and is dependent on rotational speed of the shaft.

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118-122

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March 2016

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© 2016 Trans Tech Publications Ltd. All Rights Reserved

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[1] R. Katz, C.W. Lee, A.G. Ulsoy, R.A. Scott, Dynamic response of a rotating shaft subject to a moving load, Journal of Sound and Vibration 122 (1988)131–148.

DOI: 10.1016/s0022-460x(88)80011-7

Google Scholar

[2] J.W.Z. Zu, R.P.S. Han, Dynamic response of a spinning Timoshenko beam with general boundary conditions and subjected to a moving load, ASME Journal of Applied Mechanics 61 (1994)152–160.

DOI: 10.1115/1.2901390

Google Scholar

[3] H.P. Lee, Dynamic response of a rotating Timoshenko shaft subject to axial forces and moving loads, Journal of Sound and Vibration 181 (1)(1995)169–177.

DOI: 10.1006/jsvi.1995.0132

Google Scholar

[4] T.N. Shiau, K.H. Huang, W.C. Hsu, Dynamic response and stability of a rotating ball screw under a moving skew load, Journal of Chinese Society of Mechanical Engineers 27 (3)(2006)297–305.

Google Scholar

[5] H.S. Zibdeh, H.S. Juma, Dynamic response of a rotating beam subjected to a random moving load, Journal of Sound and Vibration 223 (5)(1999)741–758.

DOI: 10.1006/jsvi.1998.2102

Google Scholar

[6] H. Ouyang, M. Wang, Dynamics of a rotating shaft subject to a three-directional moving load, ASME Journal of Vibration and Acoustics 129 (2007)386–389.

DOI: 10.1115/1.2731402

Google Scholar

[7] A. Argento, A spinning beam subjected to a moving deflection dependent load, Part I: response and resonance, Journal of Sound and Vibration 182 (1995)595–615.

DOI: 10.1006/jsvi.1995.0220

Google Scholar

[8] A. Argento, H.L. Morano, A spinning beam subjected to a moving deflection dependent load, Part II: parametric resonance, Journal of Sound and Vibration 182 (1995)617–622.

DOI: 10.1006/jsvi.1995.0221

Google Scholar

[9] J. Guo, R. Han, Simulating the diameter error due to the dynamic response of a spinning slender shaft in turning operation, Simulation 82 (4)(2006)227–233.

DOI: 10.1177/0037549706067647

Google Scholar

[10] T.N. Shiau et al, Dynamic response of a rotating shaft influenced a moving load and gyroscopic effect with Timoshenko beam model, Journal of Sound and Vibration 323 (2009) 1045–1060.

DOI: 10.1016/j.jsv.2009.01.034

Google Scholar

[11] H. Ghafari, M. Temsal et al, Finite Element Analysis of a cracked beam subjected to a moving load with piezoelectric patches, Proceedings of 2015 International Conference on Advances in Software, Control and Mechanical Engineering (ICSCME'2015), Antalya (Turkey) Sept. 7-8, 2015 pp.1-11.

DOI: 10.17758/ur.u0915126

Google Scholar