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Distributed Implementation and Verification of Hybridizable Discontinuous Galerkin Methods for Nonhydrostatic Ocean Processes

机译:非静水海洋过程的可混合不连续Galerkin方法的分布式实现和验证

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Nonhydrostatic, multiscale processes are an important part of our understanding of ocean dynamics. However, resolving these dynamics with traditional computational techniques can often be prohibitively expensive. We apply the hybridizable discontinuous Galerkin (HDG) finite element methodology to perform computationally efficient, high-order, nonhydrostatic ocean modeling by solving the Navier-Stokes equations with the Boussinesq approximation. In this work, we introduce a distributed implementation of our HDG projection method algorithm. We provide numerical experiments to verify our methodology using the method of manufactured solutions and provide preliminary benchmarking for our distributed implementation that highlight the advantages of the HDG methodology in the context of distributed computing. Lastly, we present simulations in which we capture nonhydrostatic internal waves that form as a result of tidal interactions with ocean topography. First, we consider the case of tidally-driven oscillatory flow over an abrupt, shallow seamount, and next, the case of strongly-stratified, oscillatory flow over a tall seamount. We analyze and compare our simulations to other results in literature.
机译:非静水,多尺度过程是我们对海洋动力学理解的重要组成部分。但是,使用传统的计算技术来解决这些动态问题通常会非常昂贵。我们通过使用Boussinesq近似求解Navier-Stokes方程,应用可混合的不连续Galerkin(HDG)有限元方法来执行计算效率高,高阶,非静水的海洋建模。在这项工作中,我们介绍了HDG投影方法算法的分布式实现。我们提供数值实验,以使用制造解决方案的方法来验证我们的方法,并为我们的分布式实现提供初步的基准测试,从而突出显示HDG方法在分布式计算环境中的优势。最后,我们提出了模拟,其中我们捕获了由于潮汐与海洋地形相互作用而形成的非静水内部波。首先,我们考虑在陡峭的浅海山上进行潮汐驱动的振荡流的情况,其次,在高海拔的海山上考虑强分层的振荡流的情况。我们将模拟结果与文献中的其他结果进行分析和比较。

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