DAMPING EFFECTS ON THE DYNAMIC BEHAVIOUR OF BEAM-TYPE STRUCTURE WITH CLASSICAL BOUNDARY CONDITIONS UNDER MOVING DISTRIBUTED LOAD
- Authors
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Dr. Kayode S. Famuagun
Adeyemi Federal University of Education Ondo
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Prof. Tunbosun S. Oni
Federal University of Technology, Akure
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- Keywords:
- Array, Array, Array, Array
- Abstract
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This paper investigates damping effects on the dynamic behaviour of beam-type structure with classical boundary conditions. It is an extension of the work of Famuagun (2023). The problem is governed by a fifth order Partial Differential Equation which is reduced to second order, coupled ordinary differential equations through the finite generalized integral transform method. The analytical solution procedures involved Heaviside function expansion, a modified Struble asymptotic technique, and Laplace transformation. Numerical computations depict that both damping coefficients incorporated into the governing system, significantly reducing the displacement amplitude of the beam. However, damping due to resistance to transverse displacement possesses stronger effects compared to damping due to strain velocity. In addition, resonance is observed to occur earlier in moving mass case than in moving force case. Finally, the results illustrate the importance of damping parameters in influencing vibration of structural systems.
- Author Biographies
- References
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Adams, G. G. (1995): Critical speeds and response of a tensioned beam on an elastic foundation to repetitive moving loads: J. Mech. Science, Vol. 37, No 7 pp 773-781. (1)
Crandall, S. H. (1970). The role of damping in vibration theory. Journal of Sound and Vibration, 11(1), 3-18. https://doi.org/10.1016/S0022-460X(85)81214-1
Famuagun K. S. (2023) Influence of damping coefficients on the response to moving distributed Masses of Rayleigh Beams resting on bi-parametric subgrade. Journal of the Nigerian Association of Mathematical Physics. Vol 65, pp 71-86.
Idowu, A.S., Titiloye, E.O., Dada, M.S. and Gbadeyan J. A. (2008): The effect of Viscons damping on the dynamic behaviour of rectangular plates resting on elastic foundation under moving loads: Jour. of inst. Of maths. And comp. Sciences. Vol. 21, No 2, 117-123.
Lan Ding, Hong-Ping Zhu and Li Wu (2016): Effect of axial load and structural damping on wave propagation in periodic Timoshenko beams on elastic foundation under moving load. Faculty of Engineering, China Union of Geoscience, Wuhan 430074 PR China.School of Engineering and Mechanic, Huozhong Union of science and Technology, Wuhan 430074 PR China.VOL380, Issue 31-32.233-532.
Oliveto G. and Greco A. (2002): Some observations on the characterization of structural damping. Journal of sound and vibration, 256(3), 391-415. Available online at http//www.idealibrary.com.
Oni, S.T. and Omolofe, B. (2011): Dynamic response of prestressed Rayleigh beam resting on elastic foundation and subjected to masses travelling at varying velocity, Journal of Vibration and Acoustics (USA). Vol. 133, pp 041005-1-15.
Titiloye E. O., Famuagun, K. S. and Gbadeyan J. A. (2014). The effect of damping on the dynamic response of beam subjected to distributed Load. Journal of the Nigerian Association of Mathematical Physics (NAMP), 26, 99-108.
Wu, Y. And Gao, Y. (2015): Analytical solutions for simply supported viscously damped double-beam system under moving harmonic loads. Journal of Engineering Mechanics for American Society of Civil Engineers. Vol. 141, No. 7.
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- 2026-06-19
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