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Analytical study of fluid flow modeling by diffusivity equation including the quadratic pressure gradient term

机译:含二次压力梯度项的扩散方程对流体流动建模的分析研究

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摘要

Diffusivity equation which can provide us with the pressure distribution, is a Partial Differential Equation (PDE) describing fluid flow in porous media. The quadratic pressure gradient term in the diffusivity equation is nearly neglected in hydrology and petroleum engineering problems such as well test analysis. When a compressible liquid is injected into a well at high pressure gradient or when the reservoir possess a small permeability value, the effect of ignoring this term increases. In such cases, neglecting this parameter can result in high errors. Previous models basically focused on numerical and semi-analytical methods for semi-infinite domain. To the best of our knowledge, no analytical solution has yet been developed to consider the quadratic terms in diffusivity PDE of one-dimensional unsteady state fluid flow in rectangular coordinates and finite length.
机译:可以为我们提供压力分布的扩散方程是描述流体在多孔介质中流动的偏微分方程(PDE)。在水文和石油工程问题(例如试井分析)中,扩散方程中的二次压力梯度项几乎被忽略。当以高压梯度将可压缩液体注入井中时,或者当储层的渗透率值较小时,忽略此术语的效果会增强。在这种情况下,忽略此参数可能会导致较高的错误。先前的模型基本上集中于半无限域的数值和半解析方法。就我们所知,尚未开发出分析方法来考虑直角坐标和有限长度的一维非稳态流体流动的扩散性PDE中的二次项。

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