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水润滑可倾瓦推力轴承设计与性能分析

梁兴鑫 严新平 刘正林 欧阳武 金勇 付宜风

梁兴鑫, 严新平, 刘正林, 欧阳武, 金勇, 付宜风. 水润滑可倾瓦推力轴承设计与性能分析[J]. 交通运输工程学报, 2017, 17(4): 89-97.
引用本文: 梁兴鑫, 严新平, 刘正林, 欧阳武, 金勇, 付宜风. 水润滑可倾瓦推力轴承设计与性能分析[J]. 交通运输工程学报, 2017, 17(4): 89-97.
LIANG Xing-xin, YAN Xin-ping, LIU Zheng-lin, OUYANG Wu, JIN Yong, FU Yi-feng. Design and performance analysis of water-lubricated tilting pad thrust bearing[J]. Journal of Traffic and Transportation Engineering, 2017, 17(4): 89-97.
Citation: LIANG Xing-xin, YAN Xin-ping, LIU Zheng-lin, OUYANG Wu, JIN Yong, FU Yi-feng. Design and performance analysis of water-lubricated tilting pad thrust bearing[J]. Journal of Traffic and Transportation Engineering, 2017, 17(4): 89-97.

水润滑可倾瓦推力轴承设计与性能分析

基金项目: 

国家自然科学基金项目 51609191

国家自然科学基金项目 51379168

武汉理工大学自主创新研究基金项目 2017IVB043

详细信息
    作者简介:

    梁兴鑫(1985-), 男, 湖北潜江人, 武汉理工大学工学博士研究生, 从事船舶推进系统性能优化研究

    严新平(1959-), 男, 江西莲花人, 武汉理工大学教授, 工学博士

  • 中图分类号: U664.21

Design and performance analysis of water-lubricated tilting pad thrust bearing

More Information
  • 摘要: 针对无轴轮缘驱动推进器对高承载、长寿命、低噪音水润滑推力轴承的需求, 设计了一种阶梯橡胶垫支撑的水润滑可倾瓦推力轴承; 应用流-固双向直接耦合分析方法, 建立了轴承性能计算模型, 研究了橡胶垫基体厚度、阶梯厚度、阶梯厚度比、阶梯宽度比和瓦面材料对推力盘轴向位移、最大水膜压力与水膜厚度的影响。研究结果表明: 在载荷不变的情况下, 推力盘轴向位移和橡胶垫最大应力与橡胶垫厚度和橡胶垫阶梯宽度比成正比; 阶梯厚度比由2/2变成3/6时, 最大水膜压力由1.10 MPa提高到1.32 MPa, 平均水膜厚度由9.4μm增大到14.0μm, 增幅分别为20.00%和48.94%, 平均水膜厚度随最大水膜压力的增大而增大; 橡胶垫阶梯厚度比为2/4, 阶梯宽度比为16/20~20/16时, 轴承综合性能较为理想; 增大推力瓦面材料的弹性模量, 有利于提高轴承的润滑性能, 橡胶垫最佳阶梯宽度比随之增大。

     

  • 图  1  偏置橡胶垫支撑的水润滑可倾瓦推力轴承

    Figure  1.  Eccentrically placed rubber-supported and water-lubricated tilting pad thrust bearing

    图  2  不等厚橡胶垫支撑的水润滑可倾瓦推力轴承

    Figure  2.  Uneven thickness rubber-supported and water-lubricated tilting pad thrust bearing

    图  3  阶梯橡胶垫支撑的水润滑可倾瓦推力轴承

    Figure  3.  Step type rubber-supported and water-lubricated tilting pad thrust bearing

    图  4  流-固耦合求解流程

    Figure  4.  Flowchart for FSI solution

    图  5  可倾瓦推力轴承性能计算流-固耦合模型

    Figure  5.  Performance calculation FSI model of tilting pad thrust bearing

    图  6  水膜压力与网格密度的关系

    Figure  6.  Relatiohship between water film pressure and mesh density

    图  7  求解时间与网格密度关系

    Figure  7.  Relationship between solution time and mesh density

    图  8  水膜压力分布

    Figure  8.  Distribution of water film pressure

    图  9  橡胶垫应力分布

    Figure  9.  Stress distribution of rubber cushion

    图  10  水膜模型

    Figure  10.  Model of water film

    图  11  橡胶垫参数对推力盘轴向位移的影响

    Figure  11.  Influence of rubber cushion's parameter on axial displacement of thrust disc

    图  12  橡胶垫参数对其最大应力的影响关系

    Figure  12.  Influence of rubber cushion's parameter on its maximum stress

    图  13  橡胶垫参数对最大水膜压力的影响

    Figure  13.  Influence of rubber cushion's parameter on maximum water film pressure

    图  14  橡胶垫参数对平均水膜厚度的影响

    Figure  14.  Influence of rubber cushion's parameter on mean water film thickness

    图  15  橡胶垫参数对最小水膜厚度影响(hb/hs=1)

    Figure  15.  Influence of rubber cushion's parameter on minimum water film thickness (hb/hs=1)

    图  16  橡胶垫参数对最小水膜厚度影响(hb/hs≠1)

    Figure  16.  Influence of rubber cushion's parameter on minimum water film thickness (hb/hs≠1)

    图  17  推力盘轴向位移曲线

    Figure  17.  Axial displacement curves of thrust disc

    图  18  最大水膜压力曲线

    Figure  18.  Curves of maximum water film pressure

    图  19  最小水膜厚度曲线

    Figure  19.  Curves of minimum water film thickness

    图  20  平均水膜厚度曲线

    Figure  20.  Curves of mean water film thickness

    表  1  模型参数

    Table  1.   Parameters of model

    下载: 导出CSV
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  • 收稿日期:  2017-02-20
  • 刊出日期:  2017-08-25

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