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Statistical Hydrodynamics in Porous Media

机译:多孔介质中的统计流体力学

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摘要

The statistics of disordered phenomena as exemplified by Einstein's theory of the Brownian motion is applied to the flow of fluids through porous media. It is shown that such a statistical treatment of the hydrodynamics in porous media automatically explains some well‐known phenomena in a more satisfactory manner than do capillaric models. The statistical theory leads to a differential equation of motion of the fluid which is a modification of that of Darcy; notably a new macroscopic quantity is introduced which is termed ``dispersivity.'' This quantity is indicative of the sideways dispersion which a stream of fluid undergoes when it is passing through the porous medium. Under certain statistical assumptions outlined in the paper, the dispersivity becomes a constant of the porous medium. The new differential equation of motion of the fluid is discussed in detail and some indications about applications are given.
机译:以爱因斯坦的布朗运动理论为代表的无序现象的统计数据适用于通过多孔介质的流体流动。结果表明,这种对多孔介质中流体动力学的统计处理自动地以比毛细管模型更令人满意的方式解释了一些众所周知的现象。统计理论导致流体运动的微分方程,这是对达西方程的修正。特别是引入了一个新的宏观量,称为``分散度''。该量表示流体流通过多孔介质时所经历的横向分散。在本文概述的某些统计假设下,分散性成为多孔介质的常数。详细讨论了新的流体运动微分方程,并给出了一些有关应用的指示。

著录项

  • 来源
    《Journal of Applied Physics》 |1954年第8期|共8页
  • 作者

    Scheidegger Adrian E.;

  • 作者单位

    Imperial Oil Limited, Calgary, Alberta, Canada;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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