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首页> 外文期刊>Physical review, E. Statistical physics, plasmas, fluids, and related interdisciplinary topics >Patterns in the variable Hele-Shaw cell for different viscosity ratios: Similarity to river network geometry
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Patterns in the variable Hele-Shaw cell for different viscosity ratios: Similarity to river network geometry

机译:可变Hele-Shaw单元中不同粘度比的模式:与河网几何相似

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This paper reports the generation of interesting viscous fingering patterns in a variable Hele-Shaw cell using a non-Newtonian paint as the displaced fluid. Patterns with infinite and finite ratios of viscosity between the displaced and displacing fluids are produced. We find a qualitative difference between the patterns generated in the two cases. However, displaced fluids of different viscosity generate similar patterns, as long as the viscosity ratio is kept infinite. The infinite ratio of the viscosity of the two fluids produces a paint pattern that exhibits fractal nature. The fractal pattern resembles very much the simulated river basin boundary geometry, which earlier workers have shown to emerge from a minimum energy dissipation principle.
机译:本文报道了使用非牛顿涂料作为置换液在可变Hele-Shaw细胞中产生有趣的粘性指法的情况。产生了在被置换和置换的流体之间具有无限和无限的粘度比的图案。我们发现两种情况下生成的模式之间存在质的差异。但是,只要粘度比保持无限大,不同粘度的驱替液就会产生相似的模式。两种流体的粘度之比无穷大会产生呈现分形性质的油漆图案。分形模式非常类似于模拟的流域边界几何形状,早期的工作人员已经证明这种分形模式是基于最小能量耗散原理产生的。

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