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Well-posed spatial marching of high-amplitude perturbations in viscous shear flows

机译:粘性剪切流中高振幅摄动的适定空间行进

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The Parabolized Stability Equations (PSE) have been widely applied in the computation of perturbations in pre-transitional boundary layers. The formulation of the PSE nonetheless has several limitations which, depending on the setting, may undermine the stability and accuracy of the approach. In this work, we present a new marching scheme which overcomes two key deficiencies of the PSE. We derive an accurate and numerically stable marching formulation for viscous flows based on a reconstruction of the local solution in terms of downstream traveling modes. In addition, we present a method for the accurate and stable capturing of high-amplitude perturbations by computing the base flow in a streamwise marching procedure.
机译:抛物线稳定方程(PSE)已广泛应用于过渡前边界层的扰动计算。但是,PSE的制定存在一些局限性,具体取决于设置,可能会破坏该方法的稳定性和准确性。在这项工作中,我们提出了一种新的行进方案,该方案克服了PSE的两个关键缺陷。我们根据下游行进方式对局部解的重构,得出了粘性流的精确且数值稳定的行进公式。另外,我们提出了一种通过在流式行进过程中计算基本流来准确而稳定地捕获高振幅扰动的方法。

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