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Recent improvements of novel porous media formulation for multiphase flow conservation equation

机译:用于多相流守恒方程的新型多孔介质配方的最新改进

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In the derivation of time averaging of local volume averaged multiphase flow conservation equations presented in my book titled "Novel Porous Media Formulation for Multiphase Flow Conservation Equations" published by Cambridge University Press, September, 2011. The high-frequency fluctuation of all dependent variables were included except for the high frequency fluctuations of volume fraction, fluid-fluid interfacial area, and local averaging volume for the simplicity and lacking of pertinent experimental data on fluid-fluid interface. These equations are valid for use (1) for laminar flows by dropping out all high frequency terms in these derived equations; and (2) for weak turbulent flows allowing for neglecting of the high frequency fluctuations of volume fraction, fluid-fluid interfacial area and local averaging volume. The major contributions of this paper are (1) to include the high-frequency fluctuations of volume fraction, fluid-fluid interfacial area and local averaging volume, in the derivation for completeness and rigor, and to demonstrate flexibility of novel porous media formulation; (2) to incorporate the concept of a coherence component in turbulence and for simplification in deriving the time-volume averaged multiphase flow conservation equations; and (3) to include stationary, nonporous, and nonreactive internal structures. With these three improvements, a new set of multiphase flow conservation equations have been derived and presented here for the first time and they have greatly widened the range of applicability.
机译:在本地体积平均多相流守恒方程的时间平均推导中,我在剑桥大学出版社,2011年9月出版的题为“用于多相流守恒方程的新型多孔介质配方”的书中提出。所有因变量的高频波动均是除了体积分数,流体-流体界面面积和局部平均体积的高频波动之外,为了简化和缺乏流体-流体界面上的相关实验数据,该变量均不包括在内。这些公式对于(1)层流有效,方法是删除这些推导公式中的所有高频项; (2)对于弱湍流,可以忽略体积分数,流体界面面积和局部平均体积的高频波动。本文的主要贡献是(1)在推导完整性和严谨性的过程中,包括体积分数,流体界面面积和局部平均体积的高频波动,并证明了新型多孔介质配方的灵活性。 (2)将相干分量的概念纳入湍流中,并在推导时体积平均多相流守恒方程时进行简化; (3)包括固定的,无孔的和无反应的内部结构。通过这三项改进,首次推导并提出了一套新的多相流守恒方程,它们大大拓宽了适用范围。

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