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Improving accuracy of the moving grid particle finite element method via a scheme based on Strang splitting

机译:基于突氏分裂的方案,提高移动栅格颗粒有限元法的精度

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Particle finite element method (PFEM) is a computational tool suitable for simulating fluid dynamics problems characterized by presence of moving boundaries. In this paper a new version of the method for incompressible flow problems is proposed aiming at accuracy improvement. This goal is achieved essentially by applying Strang operator splitting to Navier-Stokes equations and selecting adequate integration schemes for the resulting advective and Stokes sub-problems. For achieving efficient implementation, the pressure and the velocity in the Stokes part are decoupled via the fractional step technique as in the classical PFEM. However, at the first fractional step an explicit pressure prediction procedure for alleviating mass losses is introduced. Three test cases are solved, validating the methodology and estimating its accuracy. The numerical evidence proves that the proposed scheme improves the accuracy of the PFEM. (C) 2020 Elsevier B.V. All rights reserved.
机译:颗粒有限元方法(PFEM)是适用于在具有移动边界的存在的模拟特征的流体动力学问题的计算工具。在本文中,提出了一种新版本的不可压缩流量问题的方法,旨在准确改进。本球基本上通过应用斯特朗算子分离到Navier-Stokes方程来实现,并为产生的平程和激励子问题选择足够的集成方案。为了实现有效的实现,斯托克斯部分中的压力和速度通过分数步技术和经典PFEM中的分数分离。然而,在第一分数步骤中,引入了用于减轻容量损失的显式压力预测过程。解决了三种测试用例,验证了方法,验证了其准确性。数值证据证明,拟议的计划提高了PEFEM的准确性。 (c)2020 Elsevier B.v.保留所有权利。

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