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Temporal oscillations in the simulation of foam enhanced oil recovery

机译:泡沫仿真中的时间振荡增强了溢油恢复

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Many enhanced oil recovery (EOR) processes can be described using partial differential equations with parameters that are strongly non-linear functions of one or more of the state variables. Typically these non-linearities result in solution components changing several orders of magnitude over small spatial or temporal distances The numerical simulation of such processes with the aid of finite volume or finite element techniques poses challenges. In particular, temporally oscillating state variable values are observed for realistic grid sizes when conventional discretization schemes are used. These oscillations. which do not represent a physical process but are discretization artifacts, hamper the use of the forward simulation model for optimization purposes To analyze these problems, we study the dynamics of a simple foam model describing the interaction of water, gas and surfactants in a porous medium It contains sharp gradients due to the formation of foam The simplicity of the model allows us to gain a better understanding of the underlying processes and difficulties of the problem The foam equations are discretized by a first-order finite volume method. Instead of using a finite volume method with a standard interpolation procedure, we opt for an integral average, which smooths out the discontinuity caused by foam generation. We introduce this method by applying it to the heat equation with discontinuous thermal conductivity A similar technique is then applied to the foam model, reducing the oscillations drastically. but not removing them.
机译:可以使用与一个或多个状态变量中的一个或多个具有强烈非线性函数的参数来描述许多增强的漏油恢复(EOR)过程。通常,这些非线性导致溶液组分在小空间或时间距离上改变几个数量级,借助有限体积或有限元技术的这种过程的数值模拟构成挑战。特别地,当使用传统的离散化方案时,将观察到时间振荡状态变量值。这些振荡。哪个不代表物理过程但是是离散化工件,妨碍使用前进仿真模型以进行优化目的来分析这些问题,我们研究了描述水,气体和表面活性剂在多孔介质中的相互作用的简单泡沫模型的动态由于泡沫的形成,它包含尖锐的梯度,模型的简单性允许我们更好地了解问题的底层过程和问题的困难,通过一阶的有限体积方法离散地分离泡沫方程。我们选择一个整体平均值,而不是使用具有标准插值手术的有限音量方法,而是选择整体平均值,这平滑了泡沫产生引起的不连续性。我们通过将具有不连续导热性的热方程施加到泡沫模型的热导热率的热方程来介绍该方法,然后将类似的技术施加到泡沫模型中,大大减少了振荡。但没有删除它们。

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