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Implicit second-order CUSP gridless method for unsteady moving boundary simulations

机译:非平稳运动边界模拟的隐式二阶CUSP无网格方法

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Efficient first-order and second-order gridless method is presented for calculation of unsteady compressible flows. The convective upwind split pressure (CUSP) gridless scheme is applied for solving unsteady fluid flow equations in the arbitrary Lagrangian-Eulerian.(ALE) formulation. In order to manage dynamic cloud and nodes movement, the nodes are moved based on the boundary movements using the segment spring analogy. Discretization of spatial derivatives are done by using the Taylor series least squares at each node. For increasing the accuracy, second-order Taylor series (SOTS) expansion is also used on the CUSP gridless method. For time advancement, implicit dual-time and explicit schemes are used. The accuracy of the methods is compared with the AGARD experimental data and finite volume results for some test cases in steady and unsteady flows. Results show that the CUSP gridless scheme is accurate in steady and unsteady flows and using the second order discretization increases the accuracy a little bit and also the gridless schemes reduce the computational time as compared with finite volume method. Numerical results are in good agreement with the experimental data. (C) 2017 Elsevier Ltd. All rights reserved.
机译:提出了一种有效的一阶和二阶无网格方法,用于计算非稳态可压缩流。将对流迎风分压(CUSP)无网格方案用于求解任意拉格朗日-欧拉方程(ALE)公式中的非恒定流体方程。为了管理动态云和节点移动,使用段弹簧类比基于边界移动来移动节点。通过在每个节点上使用泰勒级数最小二乘法来离散化空间导数。为了提高精度,二阶泰勒级数(SOTS)扩展也用于CUSP无网格方法。为了提高时间,使用了隐式双重时间和显式方案。将这些方法的准确性与AGARD实验数据和有限流量结果进行了比较,这些结果在稳态和非稳态流量下均适用。结果表明,CUSP无网格方案在​​稳态和非稳态流中都是准确的,并且与有限体积法相比,使用二阶离散化可以提高精度,并且无网格方案可以减少计算时间。数值结果与实验数据吻合良好。 (C)2017 Elsevier Ltd.保留所有权利。

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