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On the time scales of nonlinear instability in miscible displacement porous media flow

机译:混相位移多孔介质流动中非线性不稳定的时间尺度

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In this paper, we analyze the time scales as sociated with instable fingering induced by density con trasts in miscible displacement porous media flow. We perform numerical simulations of a two-dimensional domain with boundaries that are closed to flow and identify the three regimes of the dynamics, namely the development of a stable diffusive boundary layer, the onset and growth of instabilities, and the fully nonlinear dynamics. Special focus is given to the onset of the fully nonlinear regime. The results are generic in the sense that there are no parameters in the non-dimensional model problem. Large ensembles are studied and an error estimate is given based on the combined effect of numerical errors and sampling errors. The nonlinear time scales show a dependence on the size of initial per turbations. We estimate this size for three formations used for CO_2 storage and find that the onset of en hanced convective mixing is considerably delayed com pared with the linear onset time.
机译:在本文中,我们分析了混溶位移多孔介质流中密度对比引起的不稳定指法的时间尺度。我们对边界封闭且不流动的二维域进行数值模拟,并确定动力学的三种状态,即稳定扩散边界层的发展,不稳定性的发生和增长以及完全非线性的动力学。特别关注完全非线性状态的开始。就无量纲模型问题中没有参数的意义而言,结果是通用的。研究了大型合奏,并基于数值误差和采样误差的综合影响给出了误差估计。非线性时标显示出对每个扰动初始大小的依赖。我们估计了用于CO_2储存的三个地层的大小,发现与线性开始时间相比,增强的对流混合的开始明显延迟。

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