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Harmonic Balance Analysis of Blade Row Interactions in a Transonic Compressor

机译:跨音速压缩机叶片行相互作用的谐波平衡分析

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In this paper we apply the harmonic balance technique to analyze an inlet guide vane and rotor interaction problem, and compare the computed flow solutions to existing experimental data. The computed results, which compare well with the experimental data, demonstrate that the technique can accurately and efficiently model strongly nonlinear periodic flows, including shock/vane interaction and unsteady shock motion. Using the harmonic balance approach, each blade row is modeled using a computational grid spanning just a single blade passage regardless of the actual blade counts. For each blade row, several subtime level solutions that span a single time period are stored. These subtime level solutions are related to each other through the time derivative term in the Euler (or Navier-Stokes) equations, which is approximated by a pseudo-spectral operator, by complex periodicity conditions along the periodic boundary of each blade row's computational domain, and by the interface boundary conditions between the vane and rotor. Casting the governing equations in harmonic balance form removes the explicit dependence on time. Mathematically, the equations to be solved are similar in form to the steady Euler (or Navier-Stokes) equations with an additional source term proportional to the fundamental frequency of the unsteadiness. Thus, conventional steady-state computational fluid dynamics techniques, including local time stepping and multigrid acceleration, are used to accelerate convergence, resulting in a very efficient unsteady flow solver.
机译:在本文中,我们应用谐波平衡技术来分析进口导流叶片和转子的相互作用问题,并将计算出的流动解与现有的实验数据进行比较。计算结果与实验数据进行了比较,表明该技术可以准确有效地对强非线性周期流建模,包括冲击/叶片相互作用和不稳定冲击运动。使用谐波平衡方法,每条叶片行都使用仅跨越单个叶片通道的计算网格来建模,而与实际叶片数无关。对于每个刀片行,存储跨越单个时间段的几个子时间级别的解决方案。这些次时间级解通过欧拉(或Navier-Stokes)方程中的时间导数项相互关联,该时间导数由伪谱算子近似,由沿着每个叶片行计算域的周期边界的复杂周期性条件来近似,并通过叶片和转子之间的界面边界条件。将控制方程式转换为谐波平衡形式可以消除对时间的明确依赖。在数学上,要求解的方程在形式上与稳态Euler(或Navier-Stokes)方程相似,但附加项与不稳定性的基频成正比。因此,传统的稳态计算流体动力学技术(包括局部时间步长和多网格加速)用于加速收敛,从而产生了非常有效的非稳态流动求解器。

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