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首页> 外文期刊>Canadian Aeronautics and Space Journal >Effects of Distributed Surface Roughness on the Linear Stability of Laminar Boundary Layers
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Effects of Distributed Surface Roughness on the Linear Stability of Laminar Boundary Layers

机译:分布表面粗糙度对层流边界层线性稳定性的影响

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摘要

This paper presents an original procedure for the evaluation of models describing the laminar mean flow over rough surfaces. The evaluation and validation of such models is a crucial aspect to consider before studying the transition over rough surfaces since most transition analysis are based on the stability characteristics of the laminar mean flow. The proposed evaluation procedure is based on comparisons between the stability caracteristics of the computed laminar mean flow and those measured experimentally. Since the stability characteristics of a boundary layer are directly related to the details of the mean flow, agreement between predicted and measured amplification ratio of disturbances should imply accurate predicted velocity profiles. A modified-viscosity model and a discrete element model for describing the manner in which distributed surface roughness affects the laminar mean flow characteristics of boundary layers are considered in this work. Once a rough-wall boundary layer solution is obtained using the models, a stability analysis is undertaken using the linear stability theory. The stability analyses have shown that the modified-viscosity and discrete-element models alter the mean velocity profile of the boundary layer in a way that amplifies the Tollmien-Schlichting waves, and that the presence of distributed roughness increases both the range of unstable frequencies and the spatial growth rate. The two models predicted amplification of low frequency disturbances in good agreement with experimental data.
机译:本文介绍了评估模型的原始程序,该模型描述了粗糙表面上的层流平均流量。对此类模型的评估和验证是研究粗糙表面过渡之前要考虑的关键方面,因为大多数过渡分析都是基于层流平均流的稳定性特征。所提出的评估程序是基于计算出的层流平均流量与实验测量值的稳定性之间的比较。由于边界层的稳定性特征与平均流量的细节直接相关,因此干扰的预测和测量放大率之间的一致性应暗示准确的预测速度分布。在这项工作中,考虑了用于描述分布式表面粗糙度影响边界层的层流平均流动特性的方式的修正粘度模型和离散元素模型。一旦使用模型获得了粗糙壁边界层的解,就将使用线性稳定性理论进行稳定性分析。稳定性分析表明,修改后的粘度模型和离散元素模型改变了边界层的平均速度分布,从而放大了Tollmien-Schlichting波,并且分布粗糙度的存在增加了不稳定频率和空间增长率。这两个模型预测了低频干扰的放大,与实验数据非常吻合。

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