钝体压力场的适当正交分解

D. Rehman, I. Akhtar, M. Naqvi
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引用次数: 4

摘要

在流体力学中,利用适当正交分解(POD)来计算跨期望子空间的最优基,提取流场中的相干结构。对钝体流压力场进行POD分析,可以深入了解结构表面的压力分布。在本文中,我们模拟了在密闭通道中流过方形圆柱体的流动,并记录了一个脱落周期内流场的快照数据。我们从快照及其在域内的分布计算POD基函数。主要压力模式被集成到地面上,以确定它们对升力和阻力组件的贡献。有趣的是,压力POD模式的奇数对和偶数对分别对气缸产生升力和阻力。关键的贡献是,Galerkin膨胀的升力和阻力系数与空间无关,因为压力POD模式集成在气缸表面。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Proper Orthogonal Decomposition of the pressure field in bluff bodies
Proper Orthogonal Decomposition (POD) is used in fluid mechanics to compute optimal basis to span the desired subspace and extract coherent structures in the flow field. POD analysis of the pressure field in bluff body flow can provide insight to the pressure distribution on the surface of the structure. In this paper, we simulate the flow past a square cylinder in confined channel and record the snapshot data of the flow field over one shedding cycle. We compute the POD basis functions from the snapshots and their distribution in the domain. The dominant pressure modes are integrated on the surface to determine their contribution in the lift and drag components. Interestingly, the odd and even pairs of the pressure POD modes contribute to the lift and drag on the cylinder, respectively. Key contribution is that Galerkin expansion of the lift and drag coeffients is independent of the space since pressure POD modes are integrated over the surface of the cylinder.
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