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Flow and Solute Transport in Saturated Porous Media: 1. The Continuum Hypothesis

机译:饱和多孔介质中的流动和溶质运移:1.连续谱假说

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摘要

The continuum hypothesis provides one alternative to dealing with transport phenomena in porous media. If adapted correctly, the continuum approach may be easier than dealing with the system at the microscopic level. However, to adopt the continuum approach to phenomena occurring in porous media, certain conditions and length scale constraints need to be satisfied. Failing to satisfy these conditions may restrict the use of this approach, and other sophisticated methods need to be devised. This article provides an overview of the conditions and length scale constraints needed to be able to adopt the continuum hypothesis. Two types of length scale constraints may be identified. The first type arises when establishing the conditions and requirements for proper upscaling; they are thus essential and hence have to be completely satisfied. They have been collected in four constraints. The second type represents those derived during mathematical manipulations and order of magnitude analysis to neglect higher-order terms. It will be shown that most of the second type of length scale constraints are automatically satisfied once the essential constraints are satisfied.
机译:连续体假设为处理多孔介质中的传输现象提供了一种替代方法。如果正确采用,连续方法可能比在微观层面处理系统更容易。但是,要对在多孔介质中发生的现象采用连续方法,需要满足某些条件和长度尺度约束。无法满足这些条件可能会限制该方法的使用,并且需要设计其他复杂的方法。本文概述了能够采用连续统假设所需的条件和长度比例约束。可以识别两种类型的长度比例约束。第一种类型是在确定适当升频的条件和要求时出现的。因此,它们是必不可少的,因此必须完全满足。它们被收集在四个约束中。第二种类型表示那些在数学操作和数量级分析期间忽略高阶项而得出的结果。将显示,一旦满足基本约束,大多数第二类型的长度比例约束将自动得到满足。

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