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Optimisation of absorber parameters in the case of stochastic vibrations in a bridge with a deck platform for servicing pipelines

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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The paper focuses on the problem of optimising the cooperation between a dynamic vibration absorber (DVA) and a structure. The authors analyse a road beam bridge equipped with a working platform (deck) used to service pipelines installed on the structure. The paper studies the problem of choosing the optimal parameters for damping absorbers that reduce the random vibration of a beam subjected to a random sequence of moving forces with a constant velocity. The stochastic properties of the load are modelled by means of a filtering Poisson process. A single-degree-of-freedom (SDOF) absorber model with a multi-degree-of-freedom (MDOF) primary structure model are is considered.
Wydawca
Rocznik
Strony
492--500
Opis fizyczny
Bibliogr. 40 poz., rys.
Twórcy
autor
  • Faculty of Civil Engineering, Wroclaw University of Science and Technology, Wyb. Wyspiańskiego 27, 50-370 Wroclaw, Poland
  • Faculty of Civil Engineering, Wroclaw University of Science and Technology, Wyb. Wyspiańskiego 27, 50-370 Wroclaw, Poland
Bibliografia
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  • [6] Korenev B. G., Reznikov L.M., 1993. Dynamic vibration absorbers, John Wiley.
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  • [9] Cheung Y.L., Wong W.O., 2013. Optimization of a hybrid vibration absorber for vibration control of structures under force excitation, Journal of Sound and Vibration, 332, 494–509.
  • [10] Sinha A., 2009, Optimal damped vibration absorber for narrow band random excitations a mixed H2/H∞ optimization, Probabilistic Engineering Mechanics 24, 251–254.
  • [11] Tigli O.F., 2012. Optimum vibration absorber (tuned mass damper) design for linear damped systems subjected to random loads, Journal of Sound and Vibration 331, 3035–3049.
  • [12] Sieniawska R., Sniady P., Zukowski S., 1996. Optimization of stochastic vibrations absorbers with respect to structure's reliability, Structural Dynamics-EURODYN, Florence, 583–589.
  • [13] Hua Y., Wong W., Cheng L., 2018. Optimal design of a beam-based dynamic vibration absorber using fixed-points theory, Journal of Sound and Vibration 421, 111–131.
  • [14] Basili M., De Angelis M., Pietrosanti D., 2019. Defective two adjacent single degree of freedom systems linked by spring-dashpot-inerter for vibration control, Engineering Structures 188, 480–492.
  • [15] Zuo L., Nayfeh S. A., 2006. The two-degree-of-freedom tuned-mass damper for suppression of single-mode vibration under random and harmonic excitation, Journal of Vibration and Acoustics, Transections of the ASME, 128(2), 56–65.
  • [16] Barredo E., Larios J.G.M., Mayen J., Flores-Hernandez A.A., Colin J., 2019. Optimal design for high-performance passive dynamic vibration absorbers under random vibration, Engineering Structures, 195, 469–489.
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  • [19] Shum K.M., 2015. Tuned vibration absorbers with nonlinear viscous damping for damped structures under random load, Journal of Sound and Vibrations, 346, 70–80.
  • [20] Javidialesaadi A., Wierschem N.E., 2018. Optimal design of rotational inertial double tuned mass dampers under random excitation, Engineering Structures, 165, 412–421.
  • [21] Yang F., Sedaghati R., Esmailzadeh E., 2021. Vibration suppression of Structures using tuned mass damper technology: A state-of-the-art review, Journal of Vibration and Control, https://doi.org/10.1177/1077546320984305.
  • [22] Frahm H., 1911. Device for damping vibrations of bodies, United States Patent, 3576–3580.
  • [23] Ormondroyd J., Den Hartog J.P., 1928. The theory of the dynamic vibration absorber, Transactions of ASME, Journal of Applied Mechanics 50 (7), 9–22.
  • [24] Anh N. D., Nguyen N. X., Hoa L. T., 2013. Design of three-element dynamic vibration absorber for damped linear structures, Journal of Sound and Vibration 332, 4482–4495.
  • [25] Asami T., Nishihara O., Baz A.M., 2002. Analytical solutions to H∞ and H2 optimization of dynamic vibration absorbers attached to damped linear systems, Transactions of ASME Journal of Vibration and Acoustics;124(2), 284–295.
  • [26] Nishihara O., Asami T., 2002. Closed-form solutions to the exact optimizations of dynamic vibration absorbers (minimizations of the maximum amplitude magnification factors), Transactions of ASME Journal of Vibration and Acoustics 124(4), 576–582.
  • [27] Sims N. D., 2007. Vibration absorbers for chatter suppression: a new analytical tuning methodology, Journal of Sound and Vibration 301 (3), 592–607.
  • [28] Shen Y., Peng H., Li X., Yang S., 2017. Analytically optimal parameters of dynamic vibration absorber with negative stiffness, Mechanical Systems and Signal Processing 85, 193–203.
  • [29] Issa J. S., 2013. Vibration absorbers for simply supported beams subjected to constant moving loads. Proceedings of the Institution of Mechanical Engineers Part K Journal of Multi-body Dynamics 226(4):398–404.
  • [30] Samani F. S., Pellicano F., Masoumi A., 2013. Performances of dynamic vibration absorbers for beams subjected to moving loads. Nonlinear Dynamics 72(1–2).
  • [31] Crandall S.H. and Mark W.D., 1963. Random Vibration in Mechanical Systems. New York: Academic Press.
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  • [33] Lin Y.K., Cai G.Q., 1995. Probabilistic structural dynamics: Advanced theory and applications, McGraw-Hill.
  • [34] Solnes J., 1997. Stochastic processes and random vibrations, John Wiley & Sons.
  • [35] Rystwej A., Śniady P., 2007. Dynamic response of an infinite beam and plate to a stochastic train of moving forces, Journal of Sound and Vibration, 299, 1033–1048.
  • [36] Śniady P., 1989. Dynamic response of linear structures to a random stream of pulses, Journal of Sound and Vibration, 131, 1, 91–102.
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  • [39] Podwórna M., Grosel J., Śniady P., 2021. Absorbers impact on the reliability of structures subjected to random vibrations, IOP Conference Series: Materials Science and Engineering 1015.
  • [40] Warburton G.B., 1982. Optimum absorber parameters for various combinations of response and excitation parameters. Earthquake Engineering and Structural Dynamics 10, 381–401.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-83fadd99-6dda-4f99-a597-385bf72996b9
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