期刊文献+

微极性流体润滑剂的螺旋槽径向轴承动力特性 被引量:1

Dynamic performance of herringbone-grooved journal bearing with micropolar fluid
在线阅读 下载PDF
导出
摘要  本文采用算子分裂/有限元法解广义雷诺方程,研究微极性流体润滑剂的螺旋槽径向轴承承载力、摩擦阻力特性。油膜空泡采用全润滑区质量守恒的Elrod算法。微极性流体的粘弹特性由耦合数和分子特征长度两个参数决定。计算结果显示:(1)高耦合数的微极性流体螺旋槽径向轴承比一般牛顿流体为润滑剂的轴承具有较高的承载力,摩擦阻力略有增加。(2)在高耦合数条件下,润滑油膜厚度和微极性流体分子特征尺度的比值越小,轴承的承载力和摩擦阻力越大。本文研究表明,选用合理参数的微极性流体为润滑剂,可以提高螺旋槽径向滑动轴承的承载力。 This paper employed operator-splitting/finite element method to resolve the generalized Reynolds equation and study the load capacity, friction resistance of a herringbone-grooved journal bearing with micropolar fluid.Elrod's algorithm of film cavitation is incorporated inReynolds equation to guaranteemass conservation over the lubrication domain. The viscoelastic behavior of micropolar fluid is characterized by two parameters, coupling number and molecular characteristic length. Numerical results indicate that (1) In general, herringbone-grooved journal bearings with micropolar fluid of high coupling numbers have higher load capacity and slightly larger friction resistance than that with Newtonian lubricants. (2) In the cases of high coupling numbers, the load capacity and friction resistance are higher when the ratio of lubrication film thickness to molecular characteristic length is smaller. It is also found that the load capacity of herringbone-grooved journal bearing can be improved by parameter optimizing of micropolar fluid.
机构地区 华中科技大学
出处 《水动力学研究与进展(A辑)》 CSCD 北大核心 2004年第3期355-360,共6页 Chinese Journal of Hydrodynamics
基金 国家自然科学基金(10072022)
关键词 微极性流体 广义雷诺方程 螺旋槽径向轴承 算子分裂法 有限元法 micropolar fluid generized Reynolds equation herringbone grooved journal bearing operator splitting method
  • 相关文献

参考文献9

  • 1NICOLE ZIRKELBACK,LUIS SAN ANTRES. Finite element analysis of herringbone grooved journal bearings, a parameter study[J]. ASME J. Tribology, 1998,120:234-240.
  • 2WU Jian-kang, LI An-feng, LEE T S,Shu C. Operator-splitting method for theanalysis of cavitation in liquid-lubricated herringbone grooved journal bearing[J]. J. Hydrodynamics, Ser. B, 2002,14(4):20-25.
  • 3ERINGEN A. Theory of micropolar fluids[J]. J. Math. Mech., 1966, 16: 1-18.
  • 4SHUKLA J B, ISA M. Generalized Reynolds equation for micropolar lubricants and its application to optimum one-dimensional slider bearing: effects of solid-particle additived in solution[J]. J. Mech. Eng. Sci., 1975,13:280-284.
  • 5PRAKASH J and SINHA P. Lubrication theory for micropolar fluids and its application to journal bearing[J]. Int. J. Eng. Sci. 1975,13:217-232.
  • 6SINGH C and SINHA P. The three-dimensional Reynolds equation for micropolar fluids lubricated bearings[J]. Wear, 1982,76:199-209.
  • 7LIN Tsann-rong. Hydrodynamics lubrication of journal bearing including micropolar lubricants and three-dimensional irregularities[J]. Wear, 1996,192: 21-28.
  • 8ELORD H G. Cavitation algorithm[J]. ASME J. Lubrication Technology, 1981, 103 (3): 350-354.
  • 9吴建康,李安锋.螺旋槽液体润滑轴承油膜压力的算子分裂法计算[J].摩擦学学报,2000,20(5):370-373. 被引量:6

二级参考文献2

共引文献6

同被引文献11

引证文献1

二级引证文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部