Abstract
This paper investigates the multiple tuned liquid dampers (MTLD), which consist of a number of MTLD whose first natural frequencies of sloshing are distributed over a certain range around the natural frequency of a structure. The liquid motion in the MTLD as well as the MTLD-structure interaction are numerically simulated using a shallow water-wave theory. An optimal procedure based on Taguchi method is proposed to determine the optimum parameters of MTLD to suppress the vibration amplitude of the considered structure. A number of numerical tests are included to demonstrate and verify the effectiveness of the proposed procedure.
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References
L. M. Sun, Y. Fujino, B. M Pacheco and P. Chaiseri, Modelling of tuned liquid damper (TLD), Journal of Wind Engineering and Industrial Aerodynamics, 41–44 (1992) 1883–1894.
Y. Fujino, L. M. Sun, B. M. Pachenco and P. Chaiseri, Tuned liquid damper (TLD) for suppressing horizontal motion of structures, ASCE Journal of Engineering Mechanics, 118(10) (1992) 2017–2030.
Y. Fujino and L. M. Sun, Vibration control by multiple tuned liquid dampers (MTLDs), Journal of Structural Engineering, 119(12) (1993) 3482–3502.
L. M. Sun, Y. Fujino, P. Chaiseri and B. M. Pacheco, The properties of tuned liquid dampers using a TMD analogy, Earthquake Engineering and Structural Dynamics, 24 (1995) 967–976.
Y.-M. Kim and K.-P. You, Use of TLD and MTLD for control of wind-induced vibration of tall buildings, Journal of Mechanical Science and Technology, 20(9) (2006) 1346–1354.
G. Taguchi, S. Chowdhury and Y. Wu, Taguchi’s Quality Engineering Handbook, John Wiley & Sons, New Jersey (2005).
R. K. Roy, A Primer on the Taguchi Method, Society of Manufacturing Engineers, USA (2010).
B. Klein, Versuchsplanung-DOE, Einfuhrung in die Taguchi/Shainin-Methodik (4. Auflage), Oldenbourg Verlag, München (2011).
C. Zang, M. I. Friswell and J. E. Mottershead, A review of robust optimal design and application in dynamics, Computer & Structures, 83 (2005) 315–326.
R. A. Zambanini, The application of Taguchi’s method of parameter design to the design of mechanical systems, Master Thesis, Lehigh University (1992).
E. Pennestri, An application of Chebyshev’s min — max criterion to the optimal design of a damped dynamic vibration absorber, Journal of Sound and Vibration, 217 (1998) 757–765.
K. Liu and G. Coppola, Optimal design of damped dynamic vibration absorber for damped primary systems, Transactions of the Canadian Society for Mechanical Engineering, 34(1) (2010) 119–135.
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Recommended by Associate Editor Cheolung Cheong
Nguyen Van Khang is Prof. of Dynamics and Vibrations at the Hanoi University of Science and Technology. He is President of Vietnam Society of Dynamics and Control (VSDC).
Do The Duong obtained his Bachelor degree in Mechatronics from Hanoi University of Science and Technology (HUST) in 2016. His field of expertise are Control Vibration and Mechatronics.
Nguyen Thi Van Huong obtained her Ph.D. degree in Engineering Mechanics from Hanoi University of Science and Technology (HUST) in 2016. She is lecturer of the Division of Applied Mechanics at the HUST. Her field of expertise are Engineering Vibration and Mechatronics.
Nguyen Duc Thi Thu Dinh obtained her Ph.D. degree in Civil Engineering from Hanoi University of Transport and Communications (UTC) in 2015. She is lecturer of the Urban Transport and Coastal Division at the UTC. Her field of expertise are Cable-Stayed Bridge and Control Vibration.
Vu Duc Phuc obtained his Master degree in Mechanical Engineering from Hanoi University of Science and Technology (HUST) in 2013. He is lecturer of the Department of Mechanical Engineering at the Hung Yen University of Technology and Education. His field of expertise are Engineering Vibration and Mechatronics.
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Khang, N.V., Duong, D.T., Huong, N.T.V. et al. Optimal control of vibration by multiple tuned liquid dampers using Taguchi method. J Mech Sci Technol 33, 1563–1572 (2019). https://doi.org/10.1007/s12206-019-0308-z
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DOI: https://doi.org/10.1007/s12206-019-0308-z