Volume 25 Issue 2
Apr.  2025
Turn off MathJax
Article Contents
LI Guang-ling, GAO Huan, HAN Wan-shui, LAN Guan-qi. Optimization on vibration reduction of longitudinal constraint system in suspension bridges based on KPSO algorithm[J]. Journal of Traffic and Transportation Engineering, 2025, 25(2): 270-282. doi: 10.19818/j.cnki.1671-1637.2025.02.017
Citation: LI Guang-ling, GAO Huan, HAN Wan-shui, LAN Guan-qi. Optimization on vibration reduction of longitudinal constraint system in suspension bridges based on KPSO algorithm[J]. Journal of Traffic and Transportation Engineering, 2025, 25(2): 270-282. doi: 10.19818/j.cnki.1671-1637.2025.02.017

Optimization on vibration reduction of longitudinal constraint system in suspension bridges based on KPSO algorithm

doi: 10.19818/j.cnki.1671-1637.2025.02.017
Funds:

National Natural Science Foundation of China 52308204

Natural Science Basic Research Program of Shaanxi S2023-JC-QN-0626

Postgraduate Innovation and Practical Ability Cultivation Program of Xi'an Shiyou University YCS23214309

More Information
  • Corresponding author: LI Guang-ling (1987-), female, assistant professor, PhD, ligl0127@163.com
  • Received Date: 2023-12-12
  • Publish Date: 2025-04-28
  • To achieve optimization on vibration reduction of the longitudinal constraint system in the suspension bridge under the wind and traffic flow loads during operation, the Kriging-particle swarm optimization (KPSO) algorithm was constructed by integrating the Kriging surrogate model and the particle swarm optimization (PSO) algorithm with global optimization capability. Based on the existing wind-vehicle-bridge coupling vibration system, the longitudinal vibration characteristics of a large-span suspension bridge under normal wind, random traffic flow, traffic flow braking, and typhoon loads during operation were analyzed. The parameter sensitivity of the rigid central buckle and the variable parameter viscous damper to vibration reduction of the suspension bridge was analyzed. By taking the longitudinal displacement at girder end and tower top, as well as the relative longitudinal displacement at suspender cable end and girder end, as the indicators and taking the control efficiency of the cumulative value of the indicators as the goal, the vibration reduction optimization design of the longitudinal constraint system in the suspension bridge under different weight coefficients of load levels was carried out. The analysis results show that the estimation error between the sample test value and the calculated value obtained from the surrogate model is less than 5% in the case, indicating that the constructed KPSO algorithm can provide an algorithmic basis for the optimal design of the longitudinal constraint system in suspension bridges. The rigid central buckle has a significant vibration reduction control effect on the relative longitudinal displacement at suspender cable end and girder end, while the damper at girder end only has a significant vibration reduction control effect on the longitudinal displacement at girder end and the relative longitudinal displacement at cable end and girder end of suspenders near the girder end. However, it is not conducive to the longitudinal vibration reduction of short suspenders in mid span, and the relative longitudinal displacement at the short suspender cable end and girder end increases with a rising damping coefficient and decreases with a higher velocity index. The longitudinal vibration reduction efficiency of suspension bridges in descending order is as follows: rigid central buckle+damper system, only rigid central buckle system in mid span, and only damper system at girder end. Therefore, according to the principle of minimum damping force, the longitudinal constraint system of rigid central buckle+damper [1.0 MN·(m·s-1)-0.2] for the suspension bridge is recommended.

     

  • loading
  • [1]
    WANG Hao, LI Ai-qun, YANG Yu-dong, et al. Influence of central buckle on dynamic behavior of long-span suspension bridge[J]. China Journal of Highway and Transport, 2006, 19(6): 49-53.
    [2]
    WANG Hao, LI Ai-qun. Influence of central buckle on wind- induced buffeting response of long-span suspension bridges[J]. China Civil Engineering Journal, 2009, 42(7): 78-84.
    [3]
    JIAO Chang-ke, LI Ai-qun, WANG Hao, et al. Influence of central buckle on seismic response of triple-tower suspension bridges[J]. Journal of Southeast University (Natural Science Edition), 2010, 40(1): 160-164.
    [4]
    XU Xun, QIANG Shi-zhong, HE Shuan-hai. Influence of central buckle on dynamic behavior and response of long-span suspension bridge under vehicle group excitation[J]. China Journal of Highway and Transport, 2008, 21(6): 57-63.
    [5]
    XU Xun, QIANG Shi-zhong. Influence of central buckle on dynamic behavior and seismic response of long-span suspension bridge[J]. Journal of the China Railway Society, 2010, 32(4): 84-91.
    [6]
    PENG Wang-hu, SHAO Xu-dong. Analysis of free torsional vibration of suspension bridges with center ties[J]. China Journal of Highway and Transport, 2013, 26(5): 76-87.
    [7]
    WANG Lian-hua, SUN Zhang-hong, CUI Jian-feng, et al. Effects of central buckle on end displacement of suspension bridges under vehicle excitation[J]. Journal of Hunan University (Natural Sciences), 2019, 46(3): 18-24.
    [8]
    LIU Z, GUO T, HUANG L, et al. Fatigue life evaluation on short suspenders of long-span suspension bridge with central clamps[J]. Journal of Bridge Engineering, 2017, 22(10): 04017074.
    [9]
    ZHAO Guo-hui, GAO Jian-hua, LIU Jian-xin, et al. Damping coefficient optimization of linear fluid viscous damper for suspension bridge[J]. Journal of Traffic and Transportation Engineering, 2013, 13(3): 33-39. doi: 10.19818/j.cnki.1671-1637.2013.03.005
    [10]
    HU Guo-hui. Seismic response analysis of long-span hybrid girder cable-stayed bridge and its optimization of damper parameters[D]. Chengdu: Southwest Jiaotong University, 2017.
    [11]
    WNAG Bo, MA Chang-fei, LIU Peng-fei, et al. Parameter Optimization of viscous damper for cable-stayed bridge based on stochastic seismic responses[J]. Bridge Construction, 2016, 46(3): 17-22.
    [12]
    XU X, LI Z, LIU W, et al. Investigation of the wind-resistant performance of seismic viscous dampers on a cable-stayed bridge[J]. Engineering Structures, 2017, 145: 283-292.
    [13]
    LIANG Jian-qing, OU Jin-ping. Lateral buffeting control of long-span cable-stayed bridge deck by viscous dampers[J]. Earthquake Engineering and Engineering Vibration, 2006, 26(1): 139-144.
    [14]
    NIE L, SONG H, FAN L. Discussion on effects of fluid viscous damper on protecting function for expansion joints in long span bridges[J]. Journal of Earthquake Engineering and Engineering Vibration, 2007, 27(2): 131-136.
    [15]
    YANG M G, YANG Z Q. Investigation concerning vibration reduction of self-anchored suspension bridge under vehicle braking forces[J]. Advanced Materials Research, 2011, 163: 2689-2692.
    [16]
    YANG M G, YANG Z Q. Longitudinal vibration control of floating system bridge subject to vehicle braking force with viscous dampers[J]. Advanced Materials Research, 2012, 446: 1256-1260.
    [17]
    GUO T, LIU J, ZHANG Y, et al. Displacement monitoring and analysis of expansion joints of long-span steel bridges with viscous dampers[J]. Journal of Bridge Engineering, 2015, 20(9): 04014099.
    [18]
    GUO T, LIU J, HUANG L. Investigation and control of excessive cumulative girder movements of long-span steel suspension bridges[J]. Engineering Structures. 2016, 125: 217-226.
    [19]
    GUO T, UUANG L, LIU J, et al. Damage mechanism of control springs in modular expansion joints of long-span bridges[J]. Journal of Bridge Engineering, 2018, 23(7): 04018038.
    [20]
    LYU Long, LI Jian-zhong. Study on vibration control effect of viscous dampers for rail-cum-road cable-stayed bridge during earthquake, train braking and running[J]. Engineering Mechanics, 2015, 32(12): 139-146.
    [21]
    LYU Long, LI Jian-zhong. Study on longitudinal vibration of longs-pan rail-cum-road cable-stayed bridge induced by train braking and running[J]. Journal of the China Railway Society, 2017, 39(3): 90-95.
    [22]
    LYU Long, XUE Xiao-qiang. Influence of train braking force on seismic response of long-span railway cable-stayed bridges[J]. Earthquake Engineering and Engineering Vibration, 2018, 38(4): 180-185.
    [23]
    LYU Jiang, ZHANG Zhong-yong, SONG Teng-teng, et al. Study and application of a new-type multifunctional viscous damper[J]. World Bridges, 2020, 48(6): 60-63.
    [24]
    MA Chang-fei, WANG Zheng-xing, WANG Bo, et al. Study of viscous damping system with variable parameters for Yangsigang changjiang river bridge in Wuhan[J]. Bridge Construction, 2019, 49(S1): 45-50.
    [25]
    LIANG L, FENG Z, XU Y, et al. A parallel scheme of friction dampers and viscous dampers for girder-end longitudinal displacement control of a long-span suspension bridge under operational and seismic conditions[J]. Buildings, 2023, 13(2): 412.
    [26]
    HU S, HU R, YANG M, et al. Seismic behavior of the combined viscous-steel damping system for a long-span suspension bridge considering wave-passage effect[J]. Journal of Bridge Engineering, 2023, 28(7): 04023034.
    [27]
    ZHAO Y, HUANG P, LONG G, et al. Influence of fluid viscous damper on the dynamic response of suspension bridge under random traffic load[J]. Advances in Civil Engineering, 2020(1): 1857378.
    [28]
    HAN Wan-shui. Three-dimensional coupling vibration of wind-vehicle-bridge system[D]. Shanghai: Tongji University, 2006.
    [29]
    WU Jun, LIU Huan-ju, HUANG Ping-ming, et al. Numerical simulation on the whole dynamic process of a typhoon field passing through a long span bridge[J]. Journal of Vibration and Shock, 2019, 38(14): 260-266.
    [30]
    LI Guang-ling, HAN Wan-shui, ZHANG Lu, et al. Service state evaluation for expansion joints of suspension bridge under extreme vehicle braking load[J]. Journal of Vibration and Shock, 2022, 41(15): 186-195, 251.
    [31]
    CHEN Jing, TANG Ao-tian, LIU Zhen, et al. A multi-objective particle swarm optimization algorithm based on Kriging model infilling strategy[J]. Journal of Jilin University (Science Edition), 2020, 58(5): 1159-1166.
    [32]
    WANG Y, MA C, WANG C, et al. Characteristics analysis and optimization design of bridge crane based on improved particle swarm optimization algorithm[J]. Journal of Low Frequency Noise, Vibration and Active Control, 2023, 42(1): 253-271.
    [33]
    WANG Ying-jie, CHU Hang, CHEN Yun-feng, et al. Interval prediction of track irregularity based on GM(1, 1) model and relevance vector machine[J]. Journal of Traffic and Transportation Engineering, 2023, 23 (6): 135-145. doi: 10.19818/j.cnki.1671-1637.2023.06.007
    [34]
    LIU Z, GUO T, HEBDON M H, et al. Corrosion fatigue analysis and reliability assessment of short suspenders in suspension and arch bridges[J]. Journal of Performance of Constructed Facilities, 2018, 32(5): 04018060.
    [35]
    SUN Z, NING S, SHEN Y. Failure investigation and replacement implementation of short suspenders in a suspension bridge[J]. Journal of Bridge Engineering, 2017, 22(8): 05017007.

Catalog

    Article Metrics

    Article views (226) PDF downloads(28) Cited by()
    Related

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return