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Vertical vibrations of composite bridge/track structure/high-speed train systems. Part 3: Deterministic and random vibrations of exemplary system

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Języki publikacji
EN
Abstrakty
EN
Based on the one-dimensional quasi-exact physical and mathematical modelling of a composite (steel-concrete) bridge/track structure/high-speed train system (BTT), developed in Part 2, advanced computer algorithms for the BTT numerical modelling and simulation as well as a computer programme to simulate vertical vibrations of BTT systems are developed. The exemplary bridge under numerical quasi-static and dynamic analysis, designed according to Polish standards, has a 15.00 m span length and belongs to the SCB series-of-types developed in Part 1. The bridge is loaded by a German ICE-3 high-speed train moving at the resonant and maximum operating speeds. A continuously welded ballasted track structure adapted to high operating velocities is applied. The output quantities include: time-histories of the vertical deflection of the main beams at the midspan, time-histories of the longitudinal normal stress in the bottom fibres of the main beams at the midspan, time-histories of the vertical acceleration of the bridge deck at the midspan, time-histories of the vertical accelerations of the suspension pivots in car-bodies, time-histories of the dynamic pressures of the wheel sets of moving rail-vehicles. The design quantities, understood as the extreme values of the output quantities, are used to verify the design conditions. The basic random factor, i.e. vertical track irregularities of the track, is taken into consideration. Basic statistics of the design quantities treated as random variables are calculated and taken into account in the design conditions.
Rocznik
Strony
305--320
Opis fizyczny
Bibliogr. 14 poz., tab., wykr., rys.
Twórcy
autor
  • Institute of Civil Engineering, Wroclaw University of Technology, 27 Wyspianskiego St., 50-370 Wroclaw, Poland
  • Department of Mechanics and Applied Computer Science, Military University of Technology, 2 Kaliskiego St., 00-908 Warsaw, Poland
Bibliografia
  • [1] F.T.K. Au, J.J. Wang, and Y.K. Cheung, “Impact study of cable stayed railway bridges with random rail irregularities”, Engineering Structures 24, 529–541 (2002).
  • [2] C. Esveld, “Measuring and rectifying rail roughness and bad welds”, Proc. 3rd Int. Heavy Haul Railways Conf., Paper BIB-52, CD-ROM (1986).
  • [3] L. Fryba, Dynamics of Railway Bridges, Academia, Praha, 1996.
  • [4] M. Klasztorny, Dynamics of Beam Bridges Loaded by High-Speed Trains, WNT Press, Warsaw, 2005, (in Polish).
  • [5] X. Lei and N.-A. Noda, “Analyses of dynamic response of vehicle and track coupling system with random irregularity of track vertical profile”, J. Sound Vib. 258 (1), 147–165 (2002).
  • [6] F. Lu, J.H. Lin, D. Kennedy, and F.W.Williams, “An algorithm to study non-stationary random vibrations of vehicle – bridge system”, Comput. Struct. 87, 177–185 (2009).
  • [7] A. Matsuura, “Dynamic behaviour of bridge girder for high speed railway bridge”, RTRI Quarterly Reports 20 (1), 70–76 (1979).
  • [8] M. Podworna and M. Klasztorny, “Vertical vibrations of composite bridge/track structure/high-speed train system. Part 1: Bull. Pol. Ac.: Tech. 62(2) 2014 319 62 (1), 165–180 (2014).
  • [9] M. Podworna and M. Klasztorny, “Vertical vibrations of composite bridge/track structure/high-speed train system. Part 2: Physical and mathematical modelling”, Bull. Pol. Ac.: Tech. 62 (1), 181–196 (2014).
  • [10] M. Podworna and M. Klasztorny, and D. Bryja, “Modelling of composite bridges loaded by high-speed trains including random track irregularities”, Research Report No SPR/8/2013, Institute of Civil Engineering, Wroclaw University of Technology, Wroclaw, 2013, (in Polish).
  • [11] M.-K. Song, H.-C. Noh, and C.-K. Choi, “A new three dimensional finite element analysis model of high-speed train – bridge interactions”, Engineering Structures 25, 1611–1626 (2003).
  • [12] A. Wiriyachai, K.H. Chu, and V.K. Gang, “Bridge impact due to wheel and track irregularities”, ASCE J. Engng. Mech. Div. 108 (4), 648–666 (1982).
  • [13] Q.-L. Zhang, A. Vrouwenvelder, and J. Wardenier, “Numerical simulation of train – bridge interactive dynamics”, Comput. Struct. 79, 1059–1075 (2001).
  • [14] Y.-W. Zhang, J.-H. Lin, Y. Zhao, D.P. Howson, and F.W. Williams, “Symplectic random vibration analysis of a vehicle moving on an infinitely long periodic track”, J. Sound Vib. 329, 4440–4454 (2010).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-584b89f2-9bdf-4ccf-8886-3f3ebfc0ee9d
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