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Gravity-driven unsteady-state slug fall in capillaries - modeling and experimental verification

机译:重力驱动的非稳态块状毛细血管下降-建模和实验验证

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摘要

Infiltration of liquid droplets into dry porous media often occurs in industrial and natural settings, which has been widely modeled as liquid slug flow in capillaries. This work focuses on gravity-driven slug motion in vertically oriented capillary tubes. To model the propagation and evolution of the slug, a mathematical model was set on the basis of Newton's second law and the law of conservation of mass. The model includes terms like slug's inertia, deposited film, dynamic contact angle, slug's advancing and receding menisci hysteresis, and it particularly highlights the direct effect of the trailing film on the change of slug mass. In order to verify this model, experiments on water slug with different lengths of initial slugs were conducted in two Pyrex glass capillaries that are partially wettable. It was found that both the length and the velocity of the slug vary during the slug motion in every case. Then the experimental results were simulated with the established model by carefully presetting two fitting parameters, (a) and (h), that are related to the dynamic contact angle at the advancing meniscus and the thickness of the trailing film, respectively. The good agreement between the experimental and theoretical results demonstrates that the present model is capable of describing the unsteady-state dynamics of slugs fall in porous media.
机译:液滴渗透到干燥的多孔介质中通常发生在工业和自然环境中,这已被广泛建模为毛细管中的液团流。这项工作的重点是垂直驱动毛细管中重力驱动的弹头运动。为了模拟the的传播和演化,在牛顿第二定律和质量守恒定律的基础上建立了数学模型。该模型包括弹头的惯性,沉积膜,动态接触角,弹头的前进和后退半月形滞后等术语,并且特别强调了尾随膜对弹头质量变化的直接影响。为了验证该模型,在两个可部分润湿的派热克斯玻璃毛细管中对具有不同长度的初始塞的水塞进行了实验。发现在每种情况下,在塞运动期间,塞的长度和速度都变化。然后,通过仔细预设两个拟合参数(a)和(h),使用已建立的模型模拟实验结果,这两个参数分别与前进弯月面的动态接触角和尾随膜的厚度有关。实验结果和理论结果之间的良好一致性表明,该模型能够描述多孔介质中弹头掉落的非稳态动力学。

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