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偏心涡动对篦齿封严环气弹稳定性影响机理

苏国征 孙丹 李玉 王志 王文 徐梅鹏

苏国征, 孙丹, 李玉, 等. 偏心涡动对篦齿封严环气弹稳定性影响机理[J]. 航空动力学报, 2025, 40(5):20220916 doi: 10.13224/j.cnki.jasp.20220916
引用本文: 苏国征, 孙丹, 李玉, 等. 偏心涡动对篦齿封严环气弹稳定性影响机理[J]. 航空动力学报, 2025, 40(5):20220916 doi: 10.13224/j.cnki.jasp.20220916
SU Guozheng, SUN Dan, LI Yu, et al. Mechanism of influence of eccentricity on aeroelastic stability of labyrinth seal ring[J]. Journal of Aerospace Power, 2025, 40(5):20220916 doi: 10.13224/j.cnki.jasp.20220916
Citation: SU Guozheng, SUN Dan, LI Yu, et al. Mechanism of influence of eccentricity on aeroelastic stability of labyrinth seal ring[J]. Journal of Aerospace Power, 2025, 40(5):20220916 doi: 10.13224/j.cnki.jasp.20220916

偏心涡动对篦齿封严环气弹稳定性影响机理

doi: 10.13224/j.cnki.jasp.20220916
基金项目: 国家自然科学基金(52075346); 辽宁省教育厅面上项目(LJKZ0179); 先进航空动力创新工作站(依托中国航空发动机研究院设立)资助项目(HKC2020-02-030)
详细信息
    作者简介:

    苏国征(1999-),男,硕士生,主要从事篦齿封严环气弹稳定性研究

    通讯作者:

    孙丹(1981-),男,教授,博士,主要从事航空发动机先进密封技术研究。E-mail:phd_sundan@163.com

  • 中图分类号: V215.3

Mechanism of influence of eccentricity on aeroelastic stability of labyrinth seal ring

  • 摘要:

    针对航空发动机偏心涡动状态的篦齿封严环气弹稳定性问题,提出分别应用旋转坐标系、三维插值与非定常动网格技术,综合考虑篦齿封严环的偏心涡动与模态振型等因素,基于能量法建立了偏心篦齿封严环气弹稳定性求解模型,在验证求解模型准确性基础上,研究了在偏心状态下,涡动频率、进动形式及模态振型对篦齿封严环气弹稳定性的影响规律,分析了气动功在齿腔不同区域分布特性,揭示了偏心涡动对篦齿封严环气弹稳定性的影响机理。研究表明:篦齿封严环低节径气动阻尼比相对于其他节径更易受偏心涡动影响,其中第1节径气动阻尼比会随偏心率的增加逐渐减小,并由正值转变为负值,引发气弹失稳;相对于正进动,反进动形式具有更大的气动阻尼比;对于稳定状态,气动阻尼比随涡动频率增加而增加;篦齿封严环气动功沿轴向呈周期振荡衰减分布,且振荡幅值沿气流方向逐级衰减,稳定状态篦齿封严环低压侧气动功会由负功转变为正功;偏心率的增加引起篦齿封严环轴向各区域气动功逐渐增加,致使总气动功由负转正,导致失稳;偏心率的增加不会改变各区域气动功占总功百分比。

     

  • 图 1  偏心转子运动学模型

    Figure 1.  Dynamatic model of the eccentric rotor

    图 2  篦齿封严环气弹稳定性数值求解模型

    Figure 2.  Numerical model for aeroelastic stability of labyrinth seal ring

    图 3  网格划分

    Figure 3.  Mesh generation

    图 4  网格无关性验证

    Figure 4.  Mesh independence verification

    图 5  篦齿封严环气弹稳定性分析流程

    Figure 5.  Analysis process of aeroelastic stability of labyrinth seal ring

    图 6  篦齿封严环运动形式

    Figure 6.  Motion form of labyrinth seal ring

    图 7  计算模型[12]

    Figure 7.  Calculation model[12]

    图 8  气弹稳定性准确性验证

    Figure 8.  Accuracy verification of aeroelastic stability

    图 9  周向压力分布云图

    Figure 9.  Circumferential pressure distribution contour

    图 10  马赫数分布云图

    Figure 10.  Mach number distribution contour

    图 11  泄漏系数随偏心率的变化

    Figure 11.  Variation of leakage coefficient with eccentricity

    图 12  模态振型

    Figure 12.  Modal shape

    图 13  气动阻尼比随涡动频率的变化

    Figure 13.  Variation of aerodynamic damping ratio with whirling frequency

    图 14  气动阻尼比随进动形式的变化

    Figure 14.  Variation of aerodynamic damping ratio with precession form

    图 15  气动阻尼比随偏心率的变化

    Figure 15.  Variation of aerodynamic damping ratio with eccentricity

    图 16  齿腔各区域位置

    Figure 16.  Location of each area of the tooth cavity

    图 17  不同偏心率不同轴向位置气动功分布

    Figure 17.  Aerodynamic work distribution in different axial positions with different eccentricities

    图 18  不同偏心率各区域做功情况

    Figure 18.  Work done in each area with different eccentricity

    图 19  不同节径不同轴向位置气动功分布

    Figure 19.  Aerodynamic work distribution in different axial positions with different nodal diameter

    图 20  不同节径各区域做功情况

    Figure 20.  Work done in each area with different nodal diameter

    表  1  工况条件

    Table  1.   Calculation conditions

    参数 数值及说明
    出口压力/MPa 0.1
    压比 5
    转速/(r/min) 5000
    偏心率 0/0.1/0.3/0.5
    进动形式 正进动/反进动
    流体属性 理想空气
    湍流模型 k-ε
    壁面设置 无滑移光滑壁面
    绝热壁面
    下载: 导出CSV

    表  2  边界条件[12]

    Table  2.   Boundary conditions[12]

    参数 数值及说明
    出口压力/MPa 0.10
    压比 1.40
    进气温度/K 293.15
    齿尖线速度/(m/s) 36.72
    流动方向 垂直于边界
    壁面设置 无滑移光滑壁面
    绝热壁面
    下载: 导出CSV
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  • 收稿日期:  2022-11-29
  • 网络出版日期:  2025-01-07

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