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Analysis of harmonic vibration of cable-stayed footbridge under the influence of changes of the cables tension

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EN
Abstrakty
EN
The paper presents numerical analysis of harmonically excited vibration of a cable-stayed footbridge caused by a load function simulating crouching (squats) while changing the static tension in chosen cables. The intentional synchronized motion (e.g., squats) of a single person or group of persons on the footbridge with a frequency close to the natural frequency of the structure may lead to the resonant vibrations with large amplitudes. The appropriate tension changes in some cables cause detuning of resonance on account of stiffness changes of structures and hence detuning in the natural frequency that is close to the excitation frequency. The research was carried out on a 3D computer model of a real structure – a cable-stayed steel footbridge in Leśnica, a quarter of Wrocław, Poland, with the help of standard computer software based on FEM COSMOS/M System.
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Strony
63--71
Opis fizyczny
Bibligr. 17 poz., tab., rys.
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autor
  • Wrocław University of Technology, Wybrzeże Wyspiańskiego 27, 50-370 Wrocław, Poland
Bibliografia
  • [1] ŻÓŁTOWSKI K., Pedestrian on footbridge – loads and the response, Politechnika Gdańska, Gdańsk 2007.
  • [2] PAKOS W., The experimental and theoretical analysis of active elimination of cables vibration in cable stayed footbridges, Unpublished doctoral dissertation, Politechnika Wrocławska, Wrocław, Poland, 2012, (in Polish).
  • [3] PAKOS W., WÓJCICKI Z., Vibration control of a cable-stayed footbridge using the tension changes of cable, XXIII R-S-P seminar, Theoretical Foundation of Civil Engineering, Procedia Engineering, 2014, 91, 142–147.
  • [4] PAKOS W., WÓJCICKI Z., Static and dynamic behavior of a selected cable-stayed footbridge with respect to change of the cable tension, Proc. Appl. Math. Mech., 2014, 14, 211–212, DOI 10.1002/pamm.201410093.
  • [5] ACHKIRE Y., Active Tendon Control of Cable Stayed Bridges, Doctoral dissertation, Active Structures Laboratory, Universite Libre de Bruxelles, Belgium, 1997.
  • [6] PREUMONT A., ACHKIRE Y., Active damping of structures with guy cables, Journal of Guidance Control and Dynamics, 1997, 20(2), 320–326.
  • [7] BOSSENS F., PREUMONT A., Active tendon control of cable- stayed bridges: A large-scale demonstration, Earthquake Engineering and Structural Dynamics, 2001, 30, 961–979.
  • [8] WARNITCHAI P., FUJINO Y., PACHECO B.M., AGRET R., An experimental study on active tendon control of cable-stayed bridges, Earthquake Engineering & Structural Dynamics, 1993, 22, 93–111.
  • [9] FUJINO Y., SUSUMPOW T., An Experimental Study on Active Control of In-Plane Cable Vibration by Axial Support Motion, Earthquake Engineering and Structural Dynamics, 1994, 23, 1283–1297.
  • [10] SUSUMPOW T., FUJINO Y., Active Control of Multimodal Cable Vibrations by Axial Support Motion, Journal of Engineering Mechanics, 1995, 121(9), 964–972.
  • [11] BILISZCZUK J., Cable-stayed bridges. Design and implementation, Arkady, Warszawa 2005, (in Polish).
  • [12] BILISZCZUK J., BARCIK W., MACHELSKI CZ., ONYSYK J., SADOWSKI K., PUSTELNIK M., Design of steel footbridges, Dolnośląskie Wydawnictwo Edukacyjne, Wrocław 2009, (in Polish).
  • [13] KLEIBER M., Technical Mechanics Volume XI. Computer Methods in Mechanics of Solid Bodies, Wydawnictwo Naukowe PWN, Warszawa 1995, (in Polish).
  • [14] ZIENKIEWICZ O.C., CHEUNG Y.K., The Finite Element Method in Continuum and Structural Mechanics, ed. 1th. McGraw Hill, New York 1967.
  • [15] BACHMANN H., Vibration Problems in Structures: Practical Guidelines, Birkhäuser Basel, Boston, Berlin 1995.
  • [16] WÓJCICKI Z., GROSEL J., Structural dynamics, Wrocław University of Technology PRINTPAP Wrocław–Łódź 2011, from http://www.dbc.wroc.pl/publication/26131.
  • [17] PN-85/S-10030. Bridge structures. Loads 1985, (in Polish).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-6c59e7f6-a501-4b88-8280-7cf22083d7d7
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