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Solution of the eigenvalue problems resulting from global non-parallel flow stability analysis

机译:整体非并行流动稳定性分析所导致的特征值问题的解决

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The eigensolution method, more flexible and efficient than previously used for global non-parallel flow stability analysis, is presented. The differential eigenvalue problem, resulting from linear stability equations of non-parallel flow is discretized with the Penalty FEM. The large-dimensional algebraic eigenvalue problem is solved with the use of Subspace Iteration Method. Separation of the eigenvalues interesting for the flow stability analysis is performed with the inverse Cayley transformation. It is shown that certain barriers, resulting from very large dimensions of the eigenvalue problem and limiting the non-parallel flow stability method can be overcome with this approach. To demonstrate the algorithm, the stability of the flow around circular cylinder is analyzed.
机译:提出了一种本征解方法,该方法比以前用于全局非平行流稳定性分析的方法更加灵活和高效。由非平行流的线性稳定性方程式引起的微分特征值问题用惩罚有限元法离散化。利用子空间迭代法解决了大维代数特征值问题。通过逆Cayley变换对流动稳定性分析感兴趣的特征值进行分离。结果表明,使用这种方法可以克服某些固有的问题,这些问题是由特征值问题的很大范围引起的,并且限制了非并行流动稳定性方法。为了证明该算法,分析了绕圆柱体流动的稳定性。

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