应用谐波平衡法计算第一增压器级音调噪声

A. A. Rossikhin, V. I. Mileshin
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引用次数: 0

摘要

摘要 本文介绍了在进场(着陆)运行条件下,对高旁路比涡轮风扇第一助推级在远场的音调噪声进行数值研究的结果。研究采用了巴拉诺夫中央航空发动机研究所(CIAM)开发的多级涡轮机械音调噪声模拟频域数值方法。该方法的变体适用于非线性设置下的计算。计算针对每一行中的多个叶片通道。采用了频率映射多干扰谐波平衡法。计算结果与前一篇论文中介绍的时域计算结果(也是在非线性设置中进行的)以及在 CIAM 声学测试设施中获得的实验数据进行了比较。总的来说,这两种情况下的数据都能找到令人满意的对应关系。这些结果可以作为多级涡轮机械音调噪声计算的非线性频域方法有效性的论据。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Application of the Harmonic Balance Method to Calculate the First Booster Stage Tonal Noise

Abstract

The results of the numerical investigation of the tone noise of the first booster stage of a high bypass ratio turbofan in the far field in the approach (landing) operational conditions are presented. The study is performed using the frequency domain numerical method of multistage turbomachines tonal noise simulation, developed at the Baranov Central Institute of Aviation Motors (CIAM). A variant of the method suitable for the calculations in a nonlinear setup is used. The calculation is performed for several blade passages in each row. The harmonic balance method for multitonal disturbances with a frequency mapping is implemented. The results of the calculations are compared with the results of the calculations in the time domain, presented in the previous paper (they were also performed in a nonlinear setup) and with the experimental data obtained at the CIAM acoustic test facility. In general, satisfactory correspondence is found between the data in both cases. The results can be treated as an argument for the validity of the proposed nonlinear frequency domain method of the multistage turbomachinery tone noise calculations.

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来源期刊
Mathematical Models and Computer Simulations
Mathematical Models and Computer Simulations Mathematics-Computational Mathematics
CiteScore
1.20
自引率
0.00%
发文量
99
期刊介绍: Mathematical Models and Computer Simulations  is a journal that publishes high-quality and original articles at the forefront of development of mathematical models, numerical methods, computer-assisted studies in science and engineering with the potential for impact across the sciences, and construction of massively parallel codes for supercomputers. The problem-oriented papers are devoted to various problems including industrial mathematics, numerical simulation in multiscale and multiphysics, materials science, chemistry, economics, social, and life sciences.
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