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Non-hydrostatic pressure shallow flows: GPU implementation using finite volume and finite difference scheme

机译:非静液压浅流量:GPU实现使用有限体积和有限差分方案

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摘要

We consider the depth-integrated non-hydrostatic system derived by Yamazaki et al. An efficient formally second-order well-balanced hybrid finite volume finite difference numerical scheme is proposed. The scheme consists of a two-step algorithm based on a projection-correction type scheme initially introduced by Chorin-Temam [15]. First, the hyperbolic part of the system is discretized using a Polynomial Viscosity Matrix path-conservative finite volume method. Second, the dispersive terms are solved by means of compact finite differences. A new methodology is also presented to handle wave breaking over complex bathymetries. This adapts well to GPU-architectures and guidelines about its GPU implementation are introduced. The method has been applied to idealized and challenging experimental test cases, which shows the efficiency and accuracy of the method. (C) 2018 Elsevier Inc. All rights reserved.
机译:我们考虑Yamazaki等人的深度集成的非静水压系统。 提出了一种高效的二阶二阶平衡混合有限体积有限差分数值方案。 该方案包括一种基于由Chorin-Temam [15]最初引入的投影校正类型方案的两步算法。 首先,使用多项式粘度矩阵路径 - 保守有限体积法离散化系统的双曲线部分。 其次,分散术语通过紧凑的有限差异来解决。 还提出了一种新的方法来处理在复杂的浴剂上破碎的波浪。 这对GPU - 架构以及关于其GPU实施的指南适应了良好。 该方法已应用于理想化和具有挑战性的实验测试案例,其显示了该方法的效率和准确性。 (c)2018年Elsevier Inc.保留所有权利。

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