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A procedure for the motion of particle-encapsulated droplets in microchannels

机译:微通道中颗粒包裹的液滴运动的过程

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A fixed-grid approach for modeling the motion of a particle-encapsulated droplet carried by a pressure-driven immiscible carrier fluid in a microchannel is presented. Three phases ( the carrier fluid, the droplet, and the particle) and two different moving boundaries ( the droplet carrier fluid and droplet-particle interfaces) are involved. This is a moving-boundaries problem with the motion of the three phases strongly coupled. In the present article, the particle is assumed to be a fluid of high viscosity and constrained to move with rigid body motion. A combined formulation using one set of governing equations to treat the three phases is employed. The droplet-carrier fluid interface is represented and evolved using a level-set method with a mass-correction scheme. Surface tension is modeled using the continuum surface force model. An additional signed distance function is employed to define the droplet-particle interface. Its evolution is determined from the particle motion governed by the Newton-Euler equations. The governing equations are solved numerically using a finite-volume method on a fixed Cartesian grid. For demonstration purposes, the flows of particle-encapsulated droplets through a constricted microchannel and through a microchannel system are presented.
机译:提出了一种固定网格方法,用于模拟微通道中压力驱动的不混溶载液携带的颗粒包裹液滴的运动。涉及三相(载流体,液滴和颗粒)和两个不同的运动边界(液滴载流体和液滴-颗粒界面)。这是一个运动边界问题,三个阶段的运动紧密耦合。在本文中,假定粒子是高粘度的流体,并且受约束以刚体运动。采用使用一组控制方程式来处理三相的组合公式。使用具有质量校正方案的水平集方法来表示和演化液滴-载体流体界面。使用连续表面力模型对表面张力进行建模。采用了附加的有符号距离函数来定义液滴-粒子界面。它的演化是由牛顿-欧拉方程控制的质点运动确定的。在固定的笛卡尔网格上使用有限体积方法对控制方程进行数值求解。为了演示的目的,提出了通过狭窄的微通道和通过微通道系统的颗粒封装的液滴的流动。

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