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An explicit-implicit finite element model for the numerical solution of incompressible Navier-Stokes equations on moving grids

机译:移动网格上不可压缩Navier-Stokes方程数值解的显式有限元模型

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In this paper an efficient mesh-moving Finite Element model for the simulation of the incompressible flow problems is proposed. The model is based on a combination of the explicit multi-step scheme (Runge-Kutta) with an implicit treatment of the pressure. The pressure is decoupled from the velocity and is solved for only once per time step minimizing the computational cost of the implicit step. Novel solution algorithm alleviating time step restrictions faced by the majority of the former Lagrangian approaches is presented. The method is examined with respect to its space and time accuracy as well as the computational cost. Two numerical examples are solved: one involving a problem on a domain with fixed boundaries and the other one dealing with a free surface flow. It is shown that the method can be easily parallelized. (C) 2019 Elsevier B.V. All rights reserved.
机译:本文提出了一种有效的网格移动有限元模型,用于模拟不可压缩的流量问题。该模型基于显式多步骤方案(Runge-Kutta)的组合,具有对压力的隐含处理。压力与速度分离,并且仅在每时间步骤中仅解决一次,最小化隐式步骤的计算成本。提出了新的解决方案算法减轻了前拉格朗日方法的大多数面对的时间步长限制。关于其空间和时间精度以及计算成本,检查该方法。解决了两个数值例子:一个涉及具有固定边界的域的问题,另一个涉及与自由表面流动的另一个。结果表明该方法可以容易地并行化。 (c)2019 Elsevier B.v.保留所有权利。

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