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Interference Tests Analysis in Fractured Formations With a Time-Fractional Equation

机译:具有时间分数方程的裂缝形成中的干扰测试分析

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Fluid flow analytical models traditionally used in well test analysis not always yield adequate results for reservoir characterization. Contrastingly, fractal formulations have proved to be a more suitable tool. Among the various formulations, the Metzler-Glockle-Nonnemacher (MGN) equation includes a fractional time derivative. In this paper, that equation was applied to analyze interference tests in actual field cases. The MGN equation was applied and automatically matched to the observed pressures. Both usual reservoir properties -porosity and permeability- and also fractal exponents were varied in the matching procedure. Automatic matches of the involved variables resulted in pressure increments that compare fairly well with observed data from the field tests. The responses show a high anisotropy in the rock properties. The MGN equation implemented in this paper comprises fractal behavior in spatial variables as well as in the time term. Thus, well tests recorded in highly heterogeneous media, not amenable to standard techniques, can be analyzed with such analytical fractal approach.
机译:流体流分析模型传统上用于井试验分析并不总是产生足够的储层表征结果。比较的是,分形配方已被证明是更合适的工具。在各种制剂中,Metzler-Glockle-NonneMacher(MGN)方程包括分数衍生物。在本文中,应用了方程来分析实际情况下的干扰测试。应用MGN方程并自动匹配观察到的压力。常规储层性质和渗透性均在匹配程序中变化了常规和渗透性 - 以及分形指数。涉及变量的自动匹配导致压力增量,从现场测试中观察到的数据相比很好地比较。响应在岩石属性中显示出高各向异性。本文实施的MGN方程包括空间变量以及在时间术语中的分形行为。因此,可以通过这种分析分形方法分析在高度异质介质中记录在高度异质介质中的测试,而不是可以进行标准技术。

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