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The generalized universal Reynolds equation for variable property fluid-film lubrication and variable geometry self-acting bearings.

机译:可变性能流体膜润滑和可变几何自作用轴承的通用通用雷诺方程。

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摘要

A theoretical development of a Generalized Universal Reynolds Equation (GURE) has been achieved. GURE is a spherical geometry, variable property, two-dimensional pressure domain equation that permits one fundamental model for all classes of self-acting bearings. GURE handles property variations in a two-dimensional pressure expression and in a three-dimensional energy expression.;Previous versions of generalized Reynolds equations made assumptions that are no longer a necessity. In contrast to these previous equations, GURE does not require that the bearing model be unwrapped, and allows for true variation in properties across, as well as along, the fluid film thickness. The focus of this dissertation is to present a numerical package offering solutions for pressure and temperature while placing minimal restrictions on the analysis.;This dissertation contains the theoretical development and the numerical results of GURE. The analysis varies the bearing angle to study conical, journal, and flat plate thrust bearings. Thermal boundary conditions account for heat dissipation into the neighboring solids as well as mass transport throughout the bearing. GURE's solution couples additional models accounting for variable properties, dynamics, cavitation, and turbulence. With their introduction, GURE can handle homogeneous liquids or gasses, for prescribed geometries, eccentricity, misalignment, and rotational speed.;In summary, by developing the numerical model for GURE an open source code has been obtained for three classes of self-acting bearings (journal, conical, and thrust bearings), while accounting for variable properties, turbulence, and cavitation. Such a source code offers an effective means of clearly expressing physical phenomena within all self-acting bearings. This dissertation begins with a review of previous authors' assumptions and equations, expressing the theoretical benefits of GURE and then concludes with a display of physical insight and declarative statements relating to the self-acting bearings design criteria.
机译:广义通用雷诺方程(GURE)的理论开发已经完成。 GURE是一种球面几何,可变属性,二维压力域方程,可为所有类型的自作用轴承提供一个基本模型。 GURE处理二维压力表达式和三维能量表达式中的属性变化。广义雷诺方程的先前版本做出的假设不再是必须的。与这些以前的方程式相反,GURE不需要拆开轴承模型,并允许在流体膜厚度上以及沿流体膜厚度的方向上真实地改变特性。本文的重点是提出一种数值软件包,为压力和温度提供解决方案,同时对分析的限制最小。本论文包含了GURE的理论发展和数值结果。分析会改变轴承角度以研究圆锥,轴颈和平板推力轴承。热边界条件说明了向邻近固体的散热以及整个轴承的传质。 GURE的解决方案结合了其他模型,这些模型考虑了可变特性,动力学,空化和湍流。通过介绍,GURE可以处理规​​定的几何形状,偏心率,偏心和旋转速度的均质液体或气体。总之,通过开发GURE的数值模型,已经获得了三类自作用轴承的开源代码(日式,圆锥形和推力轴承),同时考虑到各种特性,湍流和气蚀。这样的源代码提供了一种有效表达所有自作用轴承内物理现象的有效方法。本文首先回顾了以前的作者的假设和方程式,表达了GURE的理论优势,然后以与自作用轴承设计标准有关的物理见解和陈述性声明为结尾。

著录项

  • 作者

    Hannon, William M.;

  • 作者单位

    The University of Akron.;

  • 授予单位 The University of Akron.;
  • 学科 Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 2006
  • 页码 422 p.
  • 总页数 422
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 机械、仪表工业;
  • 关键词

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