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GAS-DISPLACEMENT OF OLDROYD-B LIQUIDS IN CAPILLARY TUBES

机译:毛细管中Oldroyd-B液体的气体置换

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摘要

Displacement of a liquid in a capillary tube by gas injection occurs in many situations, like enhanced oil recovery, coating of catalytic converters and gas-assisted injection molding. Generally the liquid being displaced is a polymeric solution or dispersion, that are not Newtonian. Viscoelastic forces alter the force balance in various parts of the flow and consequently change the amount of liquid left attached to the capillary wall. In order to model the effect of the rheological properties in this important flow, the mechanical behavior of the flowing liquid has to be well described by an appropriate constitutive model. Here, the Oldroyd-B differential constitutive equation that approximate viscoelastic behavior of dilute polymer solutions was used, together with momentum and continuity equation, to model the two-dimensional free surface flow near the gas-liquid interface. The equation system was solved with the Finite Element Method. The resulting nonlinear system of algebraic equations was solved by Newton's method. The results show the effect of the viscoelastic character of the liquid on the free surface shape and the film thickness attached to the capillary wall.
机译:在许多情况下,通过注气会导致毛细管中的液体置换,例如提高采油率,催化转化器的涂层以及气体辅助注模。通常,被置换的液体是非牛顿的聚合物溶液或分散体。粘弹性力改变了流动的各个部分的力平衡,因此改变了留在毛细管壁上的液体量。为了模拟在此重要流动中的流变特性的影响,必须通过适当的本构模型很好地描述流动液体的机械行为。在这里,使用了Oldroyd-B微分本构方程,该方程近似于稀聚合物溶液的粘弹性行为,以及动量和连续性方程,以模拟气液界面附近的二维自由表面流。用有限元法求解方程组。用牛顿法求解所得的非线性代数方程组。结果表明液体的粘弹性特性对自由表面形状和附着在毛细管壁上的膜厚度的影响。

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