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Development of a modified, general numerical method for multiple-phase flow through porous media.

机译:改进的,通用的数值方法用于多孔介质多相流的开发。

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摘要

In the past years, much effort has been dedicated towards predicting non-isothermal, transient, multi-phase flow through porous media for a number of practical applications. One of the major applications is the production of light/heavy crude oil, tar sands and extraction of residual oil from the oil-rich fields.; Thermal recovery process is one of the most popular and effective means of recovery. In order to design better thermal processes, it is essential to understand the mechanisms associated with non-isothermal, transient, multi-component and multi-phase flow through porous media. The key to success in solving these problems lies in developing a reliable mathematical model which, when used effectively through a numerical model, shall predict these processes much more accurately.; In the present work, a control-volume averaging method was used for conservation laws, to solve for a variety of multi-phase flow problems through a porous medium. The discrepancies in earlier analyses of researchers, some of whom used paradoxial approaches and made unusual assumptions, were tried to be done away with. The result is a versatile and logical generic numerical model which was tried successfully to predict a number of two-dimensional flows through a sand bed including: (1) Single-phase, non-condensing, (2) Two-phase, non-condensing, and (3) Three-phase, two-component, condensing flow.; Different injection temperatures and flow rates (based upon actual experiments) were used in analysing the performance of the model. Invariably, in all the above cases, the earlier predictions of other researchers were bettered or to the least, were matched vis-a-vis, after the current model was tuned appropriately.
机译:在过去的几年中,为许多实际应用,人们一直在努力预测通过多孔介质的非等温,瞬态,多相流动。主要应用之一是生产轻/重质原油,焦油砂和从富含石油的油田中提取残油。热回收过程是最流行和有效的回收方法之一。为了设计更好的热过程,必须了解与非等温,瞬态,多组分和多相流经多孔介质的机理。解决这些问题的成功关键在于开发可靠的数学模型,当通过数值模型有效使用该数学模型时,它们将更加准确地预测这些过程。在当前工作中,控制量平均方法用于守恒定律,以解决通过多孔介质的多种多相流动问题。试图消除研究人员早期分析中的差异,其中一些人使用悖论方法并做出了不寻常的假设。结果是一个通用且逻辑通用的数值模型,该模型已成功尝试预测通过砂床的二维流动,其中包括:(1)单相,非冷凝,(2)两相,非冷凝;和(3)三相两组分冷凝流。在分析模型性能时,使用了不同的进样温度和流速(基于实际实验)。在所有上述情况下,在对当前模型进行适当调整后,总是不变地将其他研究人员的早期预测改进或降低了。

著录项

  • 作者

    Yadava, Satish Kumar.;

  • 作者单位

    University of Pittsburgh.;

  • 授予单位 University of Pittsburgh.;
  • 学科 Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 1990
  • 页码 301 p.
  • 总页数 301
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 机械、仪表工业;
  • 关键词

  • 入库时间 2022-08-17 11:50:35

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