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首页> 外文期刊>Journal of Dispersion Science and Technology >A Direct Numerical Simulation Method for Flow of Brownian Fiber Suspensions in Complex Geometries
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A Direct Numerical Simulation Method for Flow of Brownian Fiber Suspensions in Complex Geometries

机译:复杂几何形状中布朗纤维悬浮液流动的直接数值模拟方法

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摘要

A two-way coupled, direct simulation technique is proposed for the numerical solution of Brownian fiber suspension flows in complex geometries. The isothermal, incompressible, non-Newtonian Navier-Stokes equations are solved in an Eulerian framework using the finite volume method for the spatial discretization and a third-order Runge-Kutta scheme for the time integration. A conservative immersed boundary method is employed for the treatment of complex geometries. The fibers are treated in a Lagrangian manner. Therefore, complex geometries are retrieved naturally. The conformation of fibers is obtained by solving Jeffery's equation for an ensemble of rigid fibers. Brownian motion is simulated by a three-dimensional Wiener process. The proposed method does not require a moment closure model. The simulator is validated in a plane channel flow and a cylinder flow at the limit of extremely strong Brownian motion. Then, we use it to solve four problems, that is, a circular cylinder in a cross flow, the flow in a channel with periodic constrictions, the flow in a 4:1 contraction channel and the flow in a rectangular pipe with cylindrical constrictions.
机译:针对复杂几何中布朗纤维悬浮流的数值解,提出了一种双向耦合的直接模拟技术。在欧拉框架中,使用有限体积方法进行空间离散化,并使用三阶Runge-Kutta方案进行时间积分,在欧拉框架中求解等温,不可压缩的非牛顿Navier-Stokes方程。采用保守的浸入边界方法来处理复杂的几何形状。纤维以拉格朗日方式处理。因此,可以自然地检索复杂的几何形状。纤维的构型是通过求解一组刚性纤维的Jeffery方程获得的。布朗运动是通过三维维纳过程进行模拟的。所提出的方法不需要力矩闭合模型。在极强的布朗运动极限下,在平面通道流和圆柱流中对模拟器进行了验证。然后,我们用它来解决四个问题,即横流中的圆柱体,具有周期性收缩的通道中的流,4:1收缩通道中的流和具有圆柱形收缩中的矩形管中的流。

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