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Spatial Linear Instability of Confluent Wake/Boundary Layers

机译:汇合后的尾迹/边界层的空间线性不稳定性

摘要

The spatial linear instability of incompressible confluent wake/boundary layers is analyzed. The flow model adopted is a superposition of the Blasius boundary layer and a wake located above the boundary layer. The Orr-Sommerfeld equation is solved using a global numerical method for the resulting eigenvalue problem. The numerical procedure is validated by comparing the present solutions for the instability of the Blasius boundary layer and for the instability of a wake with published results. For the confluent wake/boundary layers, modes associated with the boundary layer and the wake, respectively, are identified. The boundary layer mode is found amplified as the wake approaches the wall. On the other hand, the modes associated with the wake, including a symmetric mode and an antisymmetric mode, are stabilized by the reduced distance between the wall and the wake. An unstable mode switching at low frequency is observed where the antisymmetric mode becomes more unstable than the symmetric mode when the wake velocity defect is high.
机译:分析了不可压缩汇流/边界层的空间线性不稳定性。采用的流动模型是Blasius边界层和位于边界层上方的尾流的叠加。使用全局数值方法对所得的特征值问题求解Orr-Sommerfeld方程。通过比较当前的Blasius边界层的不稳定性和尾流的不稳定性的现有解决方案,用已发表的结果对数值程序进行了验证。对于汇合的尾流/边界层,分别识别与边界层和尾流相关联的模式。发现边界层模式随着尾流接近壁而放大。另一方面,通过减小壁与尾流之间的距离来稳定与尾流相关的模式,包括对称模式和反对称模式。观察到低频的不稳定模式切换,其中当唤醒速度缺陷较高时,反对称模式变得比对称模式更不稳定。

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