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A parallel finite element sliding mesh technique for the simulation of viscous flows in agitated tanks

机译:并行有限元滑动网格技术,用于模拟搅拌槽中的粘性流

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摘要

A parallel sliding mesh algorithm for the finite element simulation of viscous fluid flows in agitated tanks is presented. Lagrange multipliers are used at the sliding interfaces to enforce the continuity between the fixed and moving subdomains. The novelty of the method consists of the coupled solution of the resulting velocity-pressure-Lagrange multipliers system of equations by an ILU(0)-QMR solver. A penalty parameter is introduced for both the interface and the incompressibility constraints to avoid pivoting problems in the ILU(0) algorithm. To handle the convective term, both the Newton-Raphson scheme and the semi-implicit linearization are tested. A penalty parameter is introduced for both the interface and the incompressibility constraints to avoid the failure of the ILU(0) algorithm due to the lack of pivoting. Furthermore, this approach is versatile enough so that it allows partitioning of sliding and fixed sub-domains if parallelization is required. Although the sliding mesh technique is fairly common in CFD, the main advantage of the proposed approach is its low computational cost due to the inexpensive and parallelizable calculations that involve preconditioned sparse iterative solvers. The method is validated for Couette and coaxial stirred tanks.
机译:提出了一种用于搅拌槽内粘性流体有限元模拟的并行滑动网格算法。拉格朗日乘数用于滑动界面,以强制固定和移动子域之间的连续性。该方法的新颖性包括通过ILU(0)-QMR求解器对方程式的所得速度-压力-拉格朗日乘数系统的耦合解。为接口和不可压缩性约束都引入了惩罚参数,以避免ILU(0)算法中的关键问题。为了处理对流项,需要测试Newton-Raphson方案和半隐式线性化。为接口和不可压缩性约束都引入了惩罚参数,以避免由于缺乏旋转而导致ILU(0)算法失败。此外,该方法足够通用,因此如果需要并行化,则可以对滑动子域和固定子域进行分区。尽管滑动网格技术在CFD中相当普遍,但是由于涉及预处理的稀疏迭代求解器的廉价且可并行的计算,因此所提出方法的主要优点是其计算成本低。该方法已在Couette和同轴搅拌罐中得到验证。

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