Numerical simulation of the non-uniform flow in a full-annulus multi-stage axial compressor with the harmonic balance method
Numerical simulation of the non-uniform flow in a full-annulus multi-stage axial compressor with the harmonic balance method
复制标题
全环隙多级轴流压气机非均匀流动谐波平衡法数值模拟
DOI:
10.1177/1687814019897213
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发表时间:
2020-03
影响因子:
2.1
通讯作者:
Franco Magagnato
中科院分区:
文献类型:
--
作者:
Sun Haiou;Wang Meng;Wang Zhongyi;Wang Song;Franco Magagnato
To improve the understanding of unsteady flow in modern advanced axial compressor, unsteady simulations on full-annulus multi-stage axial compressor are carried out with the harmonic balance method. Since the internal flow in turbomachinery is naturally periodic, the harmonic balance method can be used to reduce the computational cost. In order to verify the accuracy of the harmonic balance method, the numerical results are first compared with the experimental results. The results show that the internal flow field and the operating characteristics of the multi-stage axial compressor obtained by the harmonic balance method coincide with the experimental results with the relative error in the range of 3%. Through the analysis of the internal flow field of the axial compressor, it can be found that the airflow in the clearance of adjacent blade rows gradually changes from axisymmetric to non-axisymmetric and then returns to almost completely axisymmetric distribution before the downstream blade inlet, with only a slight non-axisymmetric distribution, which can be ignored. Moreover, the slight non-axisymmetric distribution will continue to accumulate with the development of the flow and, finally, form a distinct circumferential non-uniform flow field in latter stages, which may be the reason why the traditional single-passage numerical method will cause certain errors in multi-stage axial compressor simulations.
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DOI:
10.1016/j.jcp.2008.02.028
发表时间:
2008-01
期刊:
J. Comput. Phys.
影响因子:
--
作者:
K. Ekici;K. Hall;E. Dowell
通讯作者:
K. Ekici;K. Hall;E. Dowell
影响因子:
1.9
作者:
K. Ekici;K. Hall;R. Kielb
通讯作者:
K. Ekici;K. Hall;R. Kielb
影响因子:
10
作者:
Jeffrey P. Thomas;E. Dowell;K. Hall;C. Denegri
通讯作者:
Jeffrey P. Thomas;E. Dowell;K. Hall;C. Denegri
影响因子:
1.7
作者:
Li He;T. Chen;R. Wells;Y. S. Li;W. Ning
通讯作者:
Li He;T. Chen;R. Wells;Y. S. Li;W. Ning
影响因子:
2.5
作者:
F. Sicot;A. Gomar;G. Dufour;A. Dugeai
通讯作者:
F. Sicot;A. Gomar;G. Dufour;A. Dugeai