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Frontiers of Structural and Civil Engineering

ISSN 2095-2430

ISSN 2095-2449(Online)

CN 10-1023/X

Postal Subscription Code 80-968

2018 Impact Factor: 1.272

Front. Struct. Civ. Eng.    2018, Vol. 12 Issue (4) : 558-567    https://doi.org/10.1007/s11709-017-0455-1
Research Article
Analysis on running safety of train on the bridge considering sudden change of wind load caused by wind barriers
Tian ZHANG1,2(), He XIA3, Weiwei GUO3
1. Institute of Road and Bridge Engineering, Dalian Maritime University, Dalian 116026, China
2. Beijing’s Key Laboratory of Structural Wind Engineering and Urban Wind Environment (Beijing Jiaotong University), Beijing ?100044, China
3. School of Civil Engineering, Beijing Jiaotong University, Beijing 100044, China
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Abstract

The calculation formulae for change of wind load acting on the car-body are derived when a train moves into or out of the wind barrier structure, the dynamic analysis model of wind-vehicle-bridge system with wind barrier is established, and the influence of sudden change of wind load on the running safety of the train is analyzed. For a 10-span simply-supported U-shaped girder bridge with 100 m long double-side 3.5 m barrier, the response and the running safety indices of the train are calculated. The results are compared with those of the case with wind barrier on the whole bridge. It is shown that the sudden change of wind load caused by wind barrier has significant influence on the lateral acceleration of the car-body, but no distinct on the vertical acceleration. The running safety indices of train vehicle with sectional wind barriers are worse than those with full wind barriers, and the difference increases rapidly with wind velocity.

Keywords wind barrier      sudden change of wind load      dynamic response      running safety      comfort     
Corresponding Author(s): Tian ZHANG   
Online First Date: 10 January 2018    Issue Date: 20 November 2018
 Cite this article:   
Tian ZHANG,He XIA,Weiwei GUO. Analysis on running safety of train on the bridge considering sudden change of wind load caused by wind barriers[J]. Front. Struct. Civ. Eng., 2018, 12(4): 558-567.
 URL:  
https://academic.hep.com.cn/fsce/EN/10.1007/s11709-017-0455-1
https://academic.hep.com.cn/fsce/EN/Y2018/V12/I4/558
Fig.1  Wind forces on the car body
Fig.2  Process of a vehicle moving into, in and out of the wind barrier
Fig.3  Finite element model of ten-span bridge with simply-supported U-shaped girders
Fig.4  Style of the wind barrier (Unit: cm)
Fig.5  Simulated fluctuating wind velocity time histories
case CD CL CM C D' C L' C M'
without wind barrier no vehicle on bridge 1.549 0.263 0.025 ?1.041 14.999 ?0.552
a vehicle on bridge 1.134 ?0.725 ?0.137 ?7.732 ?3.251 ?0.686
with wind barrier no vehicle on bridge 3.789 ?0.052 0.161 ?0.646 ?2.747 ?0.300
a vehicle on bridge 3.374 ?0.037 0.150 ?0.758 ?3.039 ?0.328
Tab.1  Measured three-component force coefficients and their derivatives at zero angle of girder
case CD CL CM C D' C L' C M'
without wind barrier 1.573 0.012 0.898 ?0.213 3.096 ?0.160
with wind barrier 0.128 0.025 0.040 0.104 ?1.749 0.361
Tab.2  Measured three component coefficients and their derivatives at zero angle of vehicle on bridge
Fig.6  Distribution of maximum lateral acceleration of car-body vs. mean wind velocity (V = 250 km/h)
Fig.7  Distribution of maximum vertical acceleration of car-body vs. mean wind velocity (V = 250 km/h)
Fig.8  Time history curve of the lateral acceleration of the first car-body
Fig.9  Time history curve of the vertical acceleration of the first car-body
Fig.10  Variation of offload factor with mean wind velocity (V = 250 km/h)
Fig.11  Variation of overturning factor with mean wind velocity (V = 250 km/h)
Fig.12  Time history curves of offload factors of a wheel-set ( u= 25 m/s, V = 250 km/h)
Fig.13  Time history curves of overturn factor of a vehicle ( u= 25 m/s, V = 250 km/h)
mean wind velocity/(m?s?1) lateral sperling value vertical sperling value
case A case B case C case A case B case C
0 1.917 1.917 1.917 1.852 1.852 1.852
10 1.916 1.917 1.948 1.863 1.850 1.852
20 1.934 1.916 2.311 1.919 1.844 1.874
30 2.036 1.917 2.828 2.145 1.910 2.066
40 -- 1.924 3.322 -- 1.952 2.470
50 -- 1.930 3.782 -- 2.007 2.509
Tab.3  Maximum Sperling indices to evaluate the riding comfort (V = 250 km/h)
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