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航空高速薄辐板弧齿锥齿轮行波共振动力学响应特性与试验

栾孝驰 王胜红 柳贡民 沙云东 张茂强

栾孝驰, 王胜红, 柳贡民, 等. 航空高速薄辐板弧齿锥齿轮行波共振动力学响应特性与试验[J]. 航空动力学报, 2025, 40(4):20240452 doi: 10.13224/j.cnki.jasp.20240452
引用本文: 栾孝驰, 王胜红, 柳贡民, 等. 航空高速薄辐板弧齿锥齿轮行波共振动力学响应特性与试验[J]. 航空动力学报, 2025, 40(4):20240452 doi: 10.13224/j.cnki.jasp.20240452
LUAN Xiaochi, WANG Shenghong, LIU Gongmin, et al. Experiment on traveling wave resonance dynamic response characteristics of aviation high speed thin-walled spiral bevel gear[J]. Journal of Aerospace Power, 2025, 40(4):20240452 doi: 10.13224/j.cnki.jasp.20240452
Citation: LUAN Xiaochi, WANG Shenghong, LIU Gongmin, et al. Experiment on traveling wave resonance dynamic response characteristics of aviation high speed thin-walled spiral bevel gear[J]. Journal of Aerospace Power, 2025, 40(4):20240452 doi: 10.13224/j.cnki.jasp.20240452

航空高速薄辐板弧齿锥齿轮行波共振动力学响应特性与试验

doi: 10.13224/j.cnki.jasp.20240452
基金项目: 重点基础研究项目;省教育厅项目-面上项目(纵20240051); 辽宁省属本科高校基本科研业务费专项
详细信息
    作者简介:

    栾孝驰(1987-),男,副教授、硕士生导师,博士,主要从事航空发动机传动系统动力学分析、状态监测与故障诊断技术研究。E-mail:luanxiaochi27@163.com

  • 中图分类号: V233.1

Experiment on traveling wave resonance dynamic response characteristics of aviation high speed thin-walled spiral bevel gear

  • 摘要:

    针对航空高速薄辐板弧齿锥齿轮在工作中由于行波共振导致轮齿断裂故障频发,其行波共振动力学响应特性不清晰的问题,建立了一种基于显式算法的航空薄辐板弧齿锥齿轮瞬态接触动力学分析模型。考虑齿轮转速、扭矩以及时变啮合刚度的影响,计算齿轮动频值进而对行波共振点进行精准预测,研究了行波共振下齿轮轴向振动位移和动应力的动态响应特性以及振动位移场和应力场的分布规律。研究结果表明:在三节径前行波共振工况下,从动锥齿轮轴向振动位移场在周向呈现谷峰交替的三峰三谷扇形分布快速迁移的特征,行波迁移方向与齿轮转动方向相同、迁移速度远高于齿轮的旋转速度;振动应力场在周向表现为三峰的花瓣状分布形式,在齿根槽位置和齿面啮合位置存在应力集中现象;振动位移和应力响应均表现为高次谐波振动密集分布的特征。试验测量从动锥齿轮三节径前行波共振转速与仿真计算预测的行波共振转速的相对误差为1.1%,试验测量的应力值与仿真提取分析的应力值两者量级相当,验证了行波共振点预测的准确性及瞬态接触动力学分析模型的有效性。

     

  • 图 1  故障从动锥齿轮宏观形貌[1]

    Figure 1.  Macroscopic morphology of fault driven bevel gear[1]

    图 2  锥齿轮三维模型

    Figure 2.  3D model of the bevel gears

    图 3  有限元模型及网格划分流程

    Figure 3.  Finite element model and mesh division process

    图 4  从动锥齿轮模态振型图

    Figure 4.  Modal vibration mode diagram of driven bevel gear

    图 5  从动锥齿轮行波共振分析坎贝尔图

    Figure 5.  Traveling wave resonance analysis of driven bevel gear Campbell diagram

    图 6  锥齿轮啮合模型耦合约束、接触对及载荷加载

    Figure 6.  Bevel gear meshing model coupling constraints,contact pairs and load loading

    图 7  从动锥齿轮振动响应提取点

    Figure 7.  Vibration response extraction point of driven bevel gear

    图 8  三节径前行波共振工况不同时刻轴向振动位移云图

    Figure 8.  Axial vibration displacement nephogram under forward traveling wave resonance with the third nodal diameter at different times

    图 9  三节径前行波共振工况不同时刻轴向位移展开图

    Figure 9.  Axial displacement expansion diagram under forward traveling wave resonance with the third nodal diameter at different times

    图 10  三节径前行波共振轴向位移时频域图

    Figure 10.  Time-frequency domain diagram of axial vibration displacement under forward traveling wave resonance with the third nodal diameter

    图 11  三节径前行波共振应力分布云图

    Figure 11.  Distribution nephogram of vibration stress under forward traveling wave resonance with the third nodal diameter

    图 12  三节径行波共振应力时频域图

    Figure 12.  Time-frequency domain diagram of vibration stress under forward traveling wave resonance with the third nodal diameter

    图 13  应变片粘贴位置

    Figure 13.  Strain gauge paste positions

    图 14  应力测量系统

    Figure 14.  Stress measurement system

    图 15  动应力瀑布图

    Figure 15.  Waterfall diagram of dynamic stress

    图 16  从动锥齿轮应力提取点

    Figure 16.  Diagram of stress extraction point of driven bevel gear

    图 17  仿真与试验应力对比结果

    Figure 17.  Results of stress comparison between simulation and experiment

    表  1  材料参数

    Table  1.   Material parameters

    温度/℃ 密度/(kg/m3 弹性模量/GPa 泊松比
    20 7860 2.15 0.38
    200 7860 2.10 0.41
    下载: 导出CSV

    表  2  从动锥齿轮固有频率试验与仿真结果对比

    Table  2.   Comparison of natural frequency experiment and simulation results of driven bevel gear

    振型 固有频率/Hz 相对
    误差/%
    仿真结果 试验结果
    三节径 8119.9 7964 1.96
    四节径 13554 13420 1.00
    下载: 导出CSV
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  • 收稿日期:  2024-07-04
  • 网络出版日期:  2024-12-18

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