高速动车组转向架对扣式重载复合材料板簧总成匹配设计
Matching Design of Buckle-Type Heavy-Duty Composite Leaf Spring Assembly for High-Speed EMU Bogie
DOI: 10.12677/MOS.2023.126519, PDF,   
作者: 刘冰琪, 潘文成, 吴震宇, 陈 岚:浙江理工大学机械工程学院,浙江 杭州;柯 俊*:浙江理工大学机械工程学院,浙江 杭州;浙江美力科技股份有限公司,浙江 绍兴
关键词: 动车组转向架复合材料板簧铰接接头匹配设计刚度EMU Bogie Composite Leaf Spring Hinged Joint Matching Design Stiffness
摘要: 为了实现动车组转向架轻量化,设计了一种应用于动车组转向架的对扣式复合材料板簧和适用于重载的接头模块。对转向架复合材料板簧总成刚度进行了匹配设计,建立了对扣式复合材料板簧的刚度计算模型及铰接接头的可靠性理论模型。采用Abaqus软件建立板簧总成的有限元模型并通过CAE分析预测其刚度和强度,并对其可靠性进行分析,对试制的样件进行疲劳台架试验。研究结果表明,预测结果与试验结果的误差满足工程应用要求,且样件性能满足设计要求,证明了对扣式复合材料板簧的匹配设计和铰接结构可靠性理论的正确性,为动车组转向架复合材料板簧的应用提供了参考。
Abstract: To realize the lightweight of EMU bogies, a buckle-type composite leaf spring for EMU bogies and a joint module suitable for heavy loads were designed. The stiffness matching design of the composite leaf spring assembly for the bogie was carried out. The stiffness calculation model of the buckle-type composite leaf spring and the reliability theoretical model of the hinged joint were established. The finite element model of leaf spring assembly was established by Abaqus software and its stiffness and strength were predicted by CAE analysis, and its reliability was analyzed. The fatigue bench test of the trial sample was carried out. The results showed that the error between the predicted results and the experimental results met the requirements of engineering application, and the sample performance met the design requirements. The correctness of the matching design of the buck-le-type composite leaf spring and the reliability theory of the hinged structure were proved. These provided a reference for the application of composite leaf springs of EMU bogie.
文章引用:刘冰琪, 柯俊, 潘文成, 吴震宇, 陈岚. 高速动车组转向架对扣式重载复合材料板簧总成匹配设计[J]. 建模与仿真, 2023, 12(6): 5712-5726. https://doi.org/10.12677/MOS.2023.126519

参考文献

[1] Jagadeesh, P., Puttegowda, M., Oladijo, O.P., et al. (2022) A Comprehensive Review on Polymer Composites in Railway Ap-plications. Polymer Composites, 43, 1238-1251. [Google Scholar] [CrossRef
[2] Mistry, P.J., Johnson, M.S. and Galappaththi, U.I.K. (2021) Selection and Ranking of Rail Vehicle Components for Optimal Lightweighting Using Composite Materials. Proceedings of the Institution of Mechanical Engineers Part F—Journal of Rail and Rapid Transit, 235, 390-402. [Google Scholar] [CrossRef
[3] Hou, J.P. and Jeronimidis, G. (2012) A Novel Bogie Design Made of Glass Fibre Reinforced Plastic. Materials & Design, 37, 1-7. [Google Scholar] [CrossRef
[4] Kim, J.S., Yoon, H.J. and Shin, K.B. (2010) Design of a Composite Side Beam for the Railway Bogie Frame. Materials Science Forum, 654-656, 2676-2679. [Google Scholar] [CrossRef
[5] Liu, B.B., Zhang, Q., Li, X.Y., et al. (2021) Potential Advantage of Thin-Ply on the Composite Bolster of a Bogie for a High-Speed Electric Multiple Unit. Polymer Composites, 42, 3404-3417. [Google Scholar] [CrossRef
[6] Zhang, X.T., Hu, J.F., Wang, Y.F., et al. (2023) A New Composite Leaf Spring for In-Board Bogie of New Generation High-Speed Trains. Applied Composite Materi-als, 30, 1377-1392. [Google Scholar] [CrossRef
[7] Ma, L.L., He, J.W., Gu, Y.Z., et al. (2021) Struc-ture Design of GFRP Composite Leaf Spring: An Experimental and Finite Element Analysis. Polymers, 13, Article 1193. [Google Scholar] [CrossRef] [PubMed]
[8] Ke, J., Qian, C., Wu, Z.Y., et al. (2019) A Theoretical Model Used for De-termining the Stiffness of Composite Leaf Springs with a Main Spring and an Auxiliary Spring. Journal of the Brazilian Society of Mechanical Sciences and Engineering, 42, 58. [Google Scholar] [CrossRef
[9] Shi, W.K., Liu, C., Chen, Z.Y., et al. (2016) Efficient Method for Calculating the Composite Stiffness of Parabolic Leaf Springs with Variable Stiffness for Vehicle Rear Suspension. Mathematical Problems in Engineering, 2016, Article ID: 5169018. [Google Scholar] [CrossRef
[10] Kueh, J.T.J. and Faris, T. (2012) Finite Element Analysis on the Static and Fa-tigue Characteristics of Composite Multi-Leaf Spring. Journal of Zhejiang University—Science A, 13, 159-164. [Google Scholar] [CrossRef
[11] Polilov, A.N., Tatus, N.A., Tian, X., et al. (2019) Equistrong Branchy Com-posite Beams with a Constant Total Area of Variable Elliptic Cross Sections. Mechanics of Composite Materials, 55, 325-336. [Google Scholar] [CrossRef
[12] Abu Talib, A.R., Ali, A., Goudah, G., et al. (2010) Developing a Composite Based Elliptic Spring for Automotive Applications. Materials & Design, 31, 475-484. [Google Scholar] [CrossRef
[13] Shokrieh, M.M. and Rezaei, D. (2003) Analysis and Optimization of a Composite Leaf Spring. Composite Structures, 60, 317-325. [Google Scholar] [CrossRef
[14] Rajendran, I. and Vjayarangan, S. (2001) Optimal Design of a Composite Leaf Spring Using Genetic Algorithms. Computers & Structures, 79, 1121-1129. [Google Scholar] [CrossRef
[15] 钱琛. 某轻型客车复合材料板簧关键特性建模与性能优化[D]: [博士学位论文]. 长春: 吉林大学, 2018.
[16] Pedersen, N.L. (2019) Stress Concentration and Optimal Design of Pinned Connections. Journal of Strain Analysis for Engineering Design, 54, 95-104. [Google Scholar] [CrossRef
[17] 卢家森. 建筑结构用销轴设计方法[J]. 建筑钢结构进展, 2016, 18(6): 52-56+71.
[18] 袁斌. 抱杆螺栓连接节点与销轴连接节点力学分析[D]: [硕士学位论文]. 合肥: 合肥工业大学, 2019.
[19] 应天益. 国内、外桥梁销接节点设计方法[J]. 世界桥梁, 2011, (2): 22-25.
[20] 许强, 苏项庭, 关超. 关于钢销轴设计的几点讨论[J]. 建筑钢结构进展, 2018, 20(3): 78-85.
[21] Duerr, D. (2006) Pinned Connection Strength and Be-havior. Journal of Structural Engineering, 132, 182-194. [Google Scholar] [CrossRef
[22] 张彩亮, 张玉芳, 张志国, 等. 中、美、欧钢结构规范中关于销轴连接计算差异对比[J]. 钢结构(中英文), 2019, 34(12): 93-97+87.
[23] 赵文达, 方磊, 周宏宇. 销轴连接中耳板结构形式分析[J]. 建筑结构, 2022, 52(S2): 1246-1250.
[24] 宋林红, 黄乃宁, 马明轩, 等. 金属波纹管疲劳寿命的有限元分析[J]. 管道技术与设备, 2008(3): 16-18.
[25] 康乐. 两种常用疲劳寿命估算方法的可靠性对比[J]. 工程建设与设计, 2017(14): 23-25.