[1]陈水生,赵辉,李锦华,等.重车各轮相干桥面激励的桥梁随机振动[J].长安大学学报(自然科学版),2021,41(4):43-55.
 CHEN Shui sheng,ZHAO Hui,LI Jin hua,et al.Random vibration of bridge excited by bridge deck irregularity ofheavy vehicle with coherent wheels[J].Journal of Chang’an University (Natural Science Edition),2021,41(4):43-55.
点击复制

重车各轮相干桥面激励的桥梁随机振动()
分享到:

长安大学学报(自然科学版)[ISSN:1006-6977/CN:61-1281/TN]

卷:
第41卷
期数:
2021年4期
页码:
43-55
栏目:
桥梁与隧道工程
出版日期:
2021-07-15

文章信息/Info

Title:
Random vibration of bridge excited by bridge deck irregularity ofheavy vehicle with coherent wheels
作者:
陈水生赵辉李锦华朱朝阳
(华东交通大学 土木建筑学院,江西 南昌 330013)
Author(s):
CHEN Shuisheng ZHAO Hui LI Jinhua ZHU Zhaoyang
(School of Civil Engineering and Architecture, East China Jiaotong University,Nanchang 330013, Jiangxi, China)
关键词:
桥梁工程桥梁随机振动虚拟激励法重车各轮相干桥面不平顺车桥耦合
Keywords:
bridge engineering random vibration of bridge pseudo excitation method all wheels of heavy vehicle are coherent irregularity of bridge deck vehiclebridge coupling
文献标志码:
A
摘要:
为了研究重车各轮相干桥面不平顺激励对桥梁振动响应的影响,首先根据车辆左右轮的相干函数关系和前后轮的时间滞后关系,推导重车各轮桥面激励输入的功率谱矩阵,建立多轮多点桥面不平顺激励的频域模型。然后,以1辆四轴重车为研究对象,基于虚拟激励法分析重车各轮相干桥面激励对1座连续T梁桥振动响应的影响。研究结果表明:重车各轮相干增大了桥面不平顺的激励强度,引起桥梁振动响应的增加,且桥梁振动响应随着相干强度的提高而增大;不同相干函数模型的桥梁振动响应大小各不相同,但都能反映重车各轮相干桥面激励的桥梁振动响应规律;车辆各轮同步激励的桥梁振动响应最大,车辆各轮桥面激励相干的桥梁振动响应次之,而仅考虑重车各轮桥面激励时间滞后的桥梁振动响应最小;非平稳桥面激励的桥梁振动响应大于平稳激励,重车行驶的加速度和初始速度越大,桥梁振动响应就越大;不同荷载工况下,重车荷载直接作用的T梁振动响应大于非直接作用的T梁;桥梁振动响应随着桥面路况的恶化而增大,振动响应的均方根值成倍增加;多轴重车对桥面不平顺激励很敏感,相同的车辆载重量,桥梁振动响应随车辆轴数的增加而增大,且整体车引起的桥梁振动响应大于拖挂车。该研究结果不仅可为桥梁的建造和管养提供参考,而且为重车过桥的限速和限重提供了理论依据,充分表明加强桥面养护的必要性。
Abstract:
In order to study the influence of coherent bridge deck excitation of each wheel of the heavy vehicle on the vibration response of the bridge. The input power spectrum matrix of bridge deck excitation for each wheel of the heavy vehicle was derived, according to the coherence function relationship of left and right wheels and the time lag relationship of front and rear wheels, and the frequency domain model of multi wheel and multipoint deck irregularity excitation was established. A fouraxle heavy truck was taken as the research object, the influence of coherent bridge deck excitation of each wheel of the heavy vehicle on the vibration response of a continuous Tbeam bridge was analyzed by using the pseudo excitation method. The results show that the coherence of each wheel of the heavy vehicle increases the excitation intensity of the bridge deck irregularity and increases the vibration response of the bridge, the vibration response of the bridge increases with the increase of the coherence strength. The vibration responses of the bridge is different under different coherence function models, but they can reflect the vibration response law of bridge under the coherent bridge deck excitation of each wheel of the heavy vehicle. The vibration response of the bridge under the synchronous bridge deck excitation of each wheel of the heavy vehicle is the largest, followed by the vibration response of the bridge under the coherent bridge deck excitation of each wheel of the heavy vehicle, and the vibration response of the bridge considering only the lag of bridge deck excitation time of each wheel is the least. The vibration response of the bridge excited by nonstationary bridge deck irregularity is greater than that of the stationary excitation. The greater the acceleration and initial speed of the heavy vehicle, the greater the vibration response of the bridge. Under different load cases, the vibration response of Tbeam directly under heavy vehicle load is greater than that under indirect load. The vibration response of the bridge increases with the deterioration of the road condition, and the root mean square value of the vibration response increases exponentially. Multi axle load vehicle is sensitive to the excitation of bridge deck irregularity. With the same vehicle load, the bridge vibration response increases with the increase of the number of heavy axles, and the bridge vibration response caused by the whole vehicle is greater than that of the trailer. The research results can not only provide reference for bridge construction and maintenance, but also provide theoretical basis for speed limit and weight limit of heavy vehicle crossing bridge, and fully explain the necessity of strengthening bridge deck maintenance. 1 tab, 15 figs, 36 refs.

相似文献/References:

[1]李宇,朱晞,杨庆山,等.高墩大跨桥梁结构的脆弱性分析[J].长安大学学报(自然科学版),2012,32(01):0.
[2]高亮,刘健新,张丹,等.桁架桥主梁三分力系数试验[J].长安大学学报(自然科学版),2012,32(01):0.
[3]刘旭政,王丰平,黄平明,等.斜拉桥各构件校验系数的常值范围[J].长安大学学报(自然科学版),2012,32(01):0.
[4]尚维波,张春宁.高墩刚构桥系梁抗震分析[J].长安大学学报(自然科学版),2012,32(01):0.
[5]邬晓光,李冀弘,宋伟伟.基于改进响应面法的在役PC桥梁承载力可靠性[J].长安大学学报(自然科学版),2012,32(03):53.
 WU Xiao-guang,LI Ji-hong,SONG Wei-wei.Reliability of existing PC bridge based on improved response surface method[J].Journal of Chang’an University (Natural Science Edition),2012,32(4):53.
[6]石雄伟,袁卓亚,马毓泉,等.钢板-混凝土组合加固预应力混凝土箱梁[J].长安大学学报(自然科学版),2012,32(03):58.
 SHI Xiong-wei,YUAN Zhuo-ya,MA Yu-quan,et al.Prestressed concrete box girder strengthened with comsposition of steel plate and concrete[J].Journal of Chang’an University (Natural Science Edition),2012,32(4):58.
[7]李传习,陶 伟,董创文.斜交墩截面刚度与弯曲正应力[J].长安大学学报(自然科学版),2012,32(03):63.
 LI Chuan-xi,TAO Wei,DONG Chuang-wen.Sectional stiffness and bending normal stress of oblique pier[J].Journal of Chang’an University (Natural Science Edition),2012,32(4):63.
[8]邓继华,邵旭东.带铰平面梁元几何非线性有限元分析[J].长安大学学报(自然科学版),2012,32(03):68.
 DENG Ji-hua,SHAO Xu-dong.Geometric nonlinear finite element analysis of plane beam element with hinge[J].Journal of Chang’an University (Natural Science Edition),2012,32(4):68.
[9]蒲广宁,赵 煜,宋一凡.减梁增肋法加固空心板桥的力学性能[J].长安大学学报(自然科学版),2012,32(06):38.
 PU Guang-ning,ZHAO Yu,SONG Yi-fan.Mechanical properties of strengthening hollow slab bridge based on beam-reduction and rib-addition method[J].Journal of Chang’an University (Natural Science Edition),2012,32(4):38.
[10]党 栋,贺拴海,周勇军,等.基于车辆统计数据的汽车荷载标准值取值与评估[J].长安大学学报(自然科学版),2012,32(06):44.
 DANG Dong,HE Shuan-hai,ZHOU Yong-jun,et al.Choosing and assessment for the standard of vehicle load based on vehicle statistical data[J].Journal of Chang’an University (Natural Science Edition),2012,32(4):44.

更新日期/Last Update: 2021-08-12