摘要
以高速铁路WJ-7B型扣件胶垫为研究对象,通过动态力学性能试验测试了扣件胶垫在不同温度下的动力性能;结合温频等效原理、Williams-Landel-Ferry方程和高阶分数导数FVMP模型表征了扣件胶垫的黏弹性力学特性;将该模型代入建立的桥梁振动与结构噪声预测有限元-边界元模型,并与Kelvin-Vogit模型对比来分析扣件胶垫黏弹性对箱梁振动和结构噪声的影响。研究结果表明:扣件胶垫黏弹性表现为动参数的温频变特性,刚度与频率正相关,与温度负相关,阻尼与频率和温度均负相关,阻尼在1~100 Hz内变化明显,在100 Hz以上变化较小;扣件动参数测试值与高阶分数导数FVMP模型拟合值吻合良好,采用高阶分数导数FVMP模型可以准确描述扣件在宽温宽频下的动态黏弹性力学行为;仅考虑扣件胶垫频变特性时,桥梁在25~63 Hz振动加剧,在80~200 Hz振动减弱,在峰值频率63 Hz处顶板、腹板和底板的加速度振级分别增大5.62、0.91和2.94 dB,桥梁横桥向各板垂向近场点和梁底下方靠近地面处声辐射明显增大;同时考虑扣件胶垫温变与频变特性时,随着温度的降低,桥梁在31.5~50.0 Hz振动不断减小,在63~200 Hz振动不断增大,桥梁横桥向在顶板斜上方、腹板和底板垂向近场点和梁底下方靠近地面处声辐射减小,温度从20℃降到-20℃时,总体声压级最大降低了2 dB左右;忽略扣件胶垫黏弹性会导致桥梁振动和结构噪声预测产生偏差,仿真分析时应考虑扣件胶垫的黏弹性,以提高预测的准确性。
Taking the WJ-7 B rail pad for high-speed railways as the research object, the dynamic properties of rail pad at different temperatures were tested through the dynamics mechanical property test, and the viscoelastic properties of rail pads were characterized by the temperature-frequency equivalent principle, Williams-Landel-Ferry(WLF) formula, and high-order fractional derivative fraction Voigt and Maxwell model in parallel(FVMP) model. The model was substituted into a finite element-boundary element model specially designed for the bridge vibration and structure-borne noise prediction, and the results were compared with those obtained through the Kelvin-Voigt(KV) model to analyze the effects of rail pad viscoelasticity on the box girder vibration and structure-borne noise. Research results show that the rail pad viscoelasticity is a temperature-and frequency-dependent dynamic parameter. The rail pad stiffness is positively correlated with the frequency and negatively correlated with the temperature, whereas the damping is negatively correlated with both the frequency and temperature. The damping changes significantly at frequencies within 1-100 Hz, but it varies slightly at frequencies above 100 Hz. The experimental dynamic parameters of rail pad are in good agreement with the high-order fractional derivative FVMP model fitting values. Therefore, the high-order fractional derivative FVMP model can accurately describe the dynamic viscoelastic behavior of rail pad under wide ranges of temperatures and frequencies. When only the frequency-dependent properties of rail pad are considered, the vibration of bridge intensifies at 25-63 Hz and weakens at 80-200 Hz. At the peak frequency of 63 Hz, the acceleration vibration levels of top plate, web, and bottom plate increase by 5.62, 0.91, and 2.94 dB, respectively. In the transverse direction of the bridge, the sound radiation increases obviously at the vertical near-field points of all bridge plates and near the ground under the bridge. When both the temperature-and frequency-dependent properties of rail pad are considered, as the temperature drops, the bridge vibration weakens continuously at 31.5-50.0 Hz and then intensifies progressively at 63-200 Hz. In the transverse direction of bridge, the sound radiation decreases diagonally above the top plate, at the vertical near-field points of web and bottom plate, and near the ground under the bridge. When the temperature drops from 20 ℃ to-20 ℃, the overall sound pressure level reduces by approximately 2 dB at most. Neglecting the rail pad viscoelasticity will lead to the deviations in the predictions of bridge vibration and structure-borne noise. The rail pad viscoelasticity should be considered in the simulation analysis to improve the prediction accuracy. 5 tabs, 15 figs, 31 refs.
作者
刘林芽
崔巍涛
秦佳良
刘全民
宋立忠
LIU Lin-ya;CUI Wei-tao;QIN Jia-liang;LIU Quan-min;SONG Li-zhong(Engineering Research Center of Railway Environmental Vibration and Noise of Ministry of Education,East China Jiaotong University,Nanchang 330013,Jiangxi,China)
出处
《交通运输工程学报》
CSCD
北大核心
2021年第3期134-145,共12页
Journal of Traffic and Transportation Engineering
基金
国家自然科学基金项目(51968025,52068030,52008169)
江西省自然科学基金项目(20192ACBL20009)
江西省青年科学基金项目(20202BABL214048)
江西省教育厅科学技术研究项目(GJJ200658)。
关键词
铁道工程
扣件胶垫
高阶分数导数FVMP模型
温变特性
频变特性
有限元-边界元法
结构噪声
railway engineering
rail pad
high-order fractional derivative FVMP model
temperature-dependent property
frequency-dependent property
finite element-boundary element method
structure-borne noise