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Toward a High Order Throughflow-Investigation of the Nonlinear Harmonic Method Coupled With an Immersed Boundary Method for the Modeling of the Circumferential Stresses

机译:面向高次通量研究的非线性谐波方法与沉浸边界方法相结合的周向应力建模

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Capturing a level of modeling of the flow inside a multistage turbomachine, such as unsteadiness for example, can be done at different levels of detail, either by capturing all deterministic features of the flow with a pure unsteady method or by settling for an approximated solution at a lower computational cost. The harmonic methods stand in this second category. Among them, the "nonlinear harmonic method" (NLHM) from He and Ning [1998, "Efficient Approach for Analysis of Unsteady Viscous Flows in Turboma-chines," AIAA J., 36, pp. 2005-2012] revealed the most efficient. This method consists of solving the fully nonlinear 3D steady problem and a linearized perturbation system in the frequency domain. As it has been shown by the authors that the circumferential variations exhibit a harmonic behavior, it is proposed here to adapt the NLHM to the throughflow model, where the main nonlinear system would be the common throughflow equations and the auxiliary system would give access to the circumferential stresses. As the numerical local explicit impermeability conditions are unsupported by Fourier series, the adaptation of this technique to the throughflow model relies on a reformulation of the blade effect by a smooth force field as in the "immersed boundary method" from Peskin [2002, "The Immersed Boundary Method," Acta Numerica, 11, pp. 1-39]. A simple example of an inviscid flow around a cylinder will illustrate the preceding developments, bringing back the mean effect of the circumferential nonuniformities into the meridional flow.
机译:捕获多级涡轮机内部流的建模水平(例如不稳定)可以通过使用纯不稳定方法捕获流的所有确定性特征或通过在以下位置建立近似解来在不同的细节层次上完成。较低的计算成本。谐波方法属于第二类。其中,来自He和Ning的“非线性谐波方法”(NLHM)[1998年,《 Turmama-chines中非稳态粘性流的有效分析方法》,AIAA J.,第36页,第2005-2012页]揭示了最有效的方法。 。该方法包括解决完全非线性的3D稳态问题和频域中的线性摄动系统。正如作者所表明的那样,周向变化表现出谐波行为,在此提出使NLHM适应通流模型,其中主要的非线性系统将是常见的通流方程,而辅助系统将使通向圆周应力。由于傅立叶级数不支持数值局部显式不可渗透性条件,因此该技术对通流模型的适应依赖于光滑力场对叶片效应的重新形成,如Peskin [2002年,“ Immersed Boundary Method,《数字学报》,第11卷,第1至39页。一个简单的绕圆柱体无粘性流的例子将说明前面的发展,将圆周不均匀性的平均影响带回到子午流中。

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