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Flow and Solute Transport in Saturated Porous Media: 2. Violating the Continuum Hypothesis

机译:饱和多孔介质中的流动和溶质运移:2.违反连续谱假说

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Several reasons may be invoked that could result in the inappropriateness of assuming the continuum approach when dealing with transport phenomena in porous media. Probably the most serious of these may be the violation of the length scale constraints. In an attempt to explore this, experimental and numerical investigations were conducted to study the significance of violating the length scale constraints when modeling transport phenomena in porous media based on the continuum approach. Initially, a porous system was constructed that complied with all length scale constraints such that it may be safe to assume the medium as a continuum. Then, in successive experimental setups, the system was allowed to violate the length scale constraints in one of its regions, and the behavior of the system in each case was analyzed. It was found that in situations when the length scale constraints are violated, it may not generally be appropriate to model the system using the macroscopic properties. Moreover, the experiments showed that for the cases under study, when the length scale characterizing the domain was not very much larger than the size of the representative elementary volume, REV (i.e., violating the second length scale constraint), significant variations were observed between measurements and simulation, assuming the continuum approach. As the system's size continued to diminish to be in the order of the size of the REV (i.e., violating the first length scale constraint), a surprisingly better match was observed. It was concluded that the boundary effects become significant as the length scale characterizing the domain gets smaller. However, further decrease in length scale incorporates mixing processes that compensate for the effects of the boundary region.
机译:在处理多孔介质中的传输现象时,可能会引起多种原因,可能导致采用连续方法的不适当性。其中最严重的可能是违反了长度标尺约束。为了探索这一点,进行了实验和数值研究,以研究基于连续介质方法对多孔介质中的传输现象进行建模时违反长度尺度约束的重要性。最初,构建了一个符合所有长度尺度约束条件的多孔系统,因此可以安全地将介质视为连续体。然后,在连续的实验设置中,允许该系统违反其区域之一中的长度比例约束,并对每种情况下的系统行为进行分析。已经发现,在违反长度尺度约束的情况下,通常不适合使用宏观属性对系统进行建模。此外,实验表明,对于所研究的案例,当表征域的长度尺度不比代表性基本体积REV的大小大很多时(即违反了第二个长度尺度约束),观察到测量和模拟,假设采用连续方法。随着系统的大小继续减小到REV大小的数量级(即违反了第一长度尺度约束),观察到了令人惊讶的更好匹配。结论是,随着表征畴的长度尺度变小,边界效应变得显着。然而,长度尺度的进一步减小并入了补偿边界区域影响的混合过程。

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