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Analysis of heat partitioning during sliding contact at high speed and pressure.

机译:高速和高压滑动接触过程中的热分配分析。

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摘要

This research develops a mathematical formulation and an analytical solution to frictional heat partitioning in a high speed sliding system. Frictional heating at the interface of sliding materials impacts temperature and the wear mechanisms. The heat partition fraction for a sliding system is an important parameter in calculating the distribution of frictional heat flux between the contacting surfaces.;Lacking an analytical solution, a constant heat partitioning coefficient was typically used, particularly with the slipper-rail contact surface at the Holoman High Speed Test Track. This assumption was non-physical as frictional heat partitioning is influenced by the slipper velocity and the contact pressure profile as well as the material properties. The solution presented in this dissertation considers the characteristics of the slipper's frictional heat partition values along with the experimental loading data.;With a physics based, rather than a phenomenological approach, this solution improves the estimate for the slipper's heat partition function. Moreover, this analytical solution is practical in calculating the average surface temperature and estimating the total melt wear volume. The heat partition function compares favorably with existing experimental and analytical data. Using the Strang's Splitting and ADI methods, a numerical method for surface temperature and corresponding wear percentage under dynamic bounce conditions was extensively developed.
机译:这项研究为高速滑动系统中的摩擦热分配开发了数学公式和解析解决方案。滑动材料界面的摩擦加热会影响温度和磨损机理。滑动系统的热分配比是计算接触表面之间的摩擦热通量分布的重要参数。;缺乏分析解决方案,通常使用恒定的热分配系数,特别是在滑轨接触表面处霍洛曼高速测试跑道。该假设是非物理的,因为摩擦热分配受滑移速度,接触压力曲线以及材料特性的影响。本文提出的解决方案考虑了拖鞋的摩擦热分配值的特性以及实验载荷数据。通过基于物理而非现象学的方法,该解决方案改进了拖鞋的热分配功能的估计。而且,该分析解决方案在计算平均表面温度和估计总熔体磨损量方面是实用的。热分配功能与现有的实验和分析数据相比具有优势。使用Strang的Splitting和ADI方法,广泛开发了在动态弹跳条件下的表面温度和相应磨损百分比的数值方法。

著录项

  • 作者

    Paek-Spidell, Gracie Y.;

  • 作者单位

    Air Force Institute of Technology.;

  • 授予单位 Air Force Institute of Technology.;
  • 学科 Mathematics.
  • 学位 Ph.D.
  • 年度 2014
  • 页码 219 p.
  • 总页数 219
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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