Analysis of Transonic Bladerows With Non-Uniform Geometry Using the Spectral Method

被引:7
|
作者
Wang, Feng [1 ]
di Mare, Luca [1 ]
机构
[1] Univ Oxford, Oxford Thermofluids Inst, Dept Engn Sci, Oxford OX2 0EW, England
来源
关键词
computational fluid dynamics (CFD); fan; compressor; NONLINEAR HARMONIC METHOD; FLOWS; GENERATION;
D O I
10.1115/1.4051710
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Turbomachinery blade rows can have non-uniform geometries due to design intent, manufacture errors or wear. When predictions are sought for the effect of such non-uniformities, it is generally the case that whole assembly calculations are needed. A spectral method is used in this paper to approximate the flow fields of the whole assembly but with significantly less computation cost. The method projects the flow perturbations due to the geometry non-uniformity in an assembly in Fourier space, and only one passage is required to compute the flow perturbations corresponding to a certain wave-number of geometry variation. The performance of this method on transonic blade rows is demonstrated on a modern fan assembly. Low engine order and high engine order geometry non-uniformity (e.g., "saw-tooth" pattern) are examined. The non-linear coupling between the flow perturbations and the passage-averaged flow field is also demonstrated. Pressure variations on the blade surface and the potential flow field upstream of the leading edge from the proposed spectral method and the direct whole assembly solutions are compared. Good agreement is observed on both quasi-3D and full 3D cases. A lumped approach to compute deterministic fluxes is also proposed to further reduce the computational cost of the spectral method. The spectral method is formulated in such a way that it can be easily implemented into an existing harmonic flow solver by adding an extra source term and can be potentially used as an efficient tool for aeromechanical and aeroacoustics design of turbomachinery blade rows.
引用
收藏
页数:14
相关论文
共 50 条
  • [31] Uniform and non-uniform mesh in finite element analysis
    Davies, J.B.
    COMPEL - The International Journal for Computation and Mathematics in Electrical and Electronic Engineering, 1994, 13 (Suppl A) : 305 - 310
  • [32] VARIATION OF WOVEN FABRIC GEOMETRY——Non-uniform Flattening of Yarns
    胡金莲
    AlanNewton
    Journal of China Textile University(English Edition), 1993, (04) : 89 - 97
  • [33] The Significance of Non-Uniform Anatomic Geometry on Diffusion to the Intervertebral Disc
    DeWitt, M. I.
    Ledet, E. H.
    Spilker, R. L.
    2011 IEEE 37TH ANNUAL NORTHEAST BIOENGINEERING CONFERENCE (NEBEC), 2011,
  • [34] Studying non-uniform electrodeposition using the wire beam electrode method
    Tan, YJ
    INTERNATIONAL JOURNAL OF MODERN PHYSICS B, 2002, 16 (1-2): : 144 - 150
  • [35] Peristaltic Induced Flow of a Particulate Suspension in a Non-Uniform Geometry
    Medhavi, Amit
    Singh, U. K.
    APPLICATIONS AND APPLIED MATHEMATICS-AN INTERNATIONAL JOURNAL, 2011, 6 (01): : 323 - 336
  • [36] Facile Fabrication Method of Conical Microwells Using Non-Uniform Photolithography
    Manzoor, Ahmad Ali
    Hwang, Doe Kun
    ADVANCED MATERIALS INTERFACES, 2020, 7 (20):
  • [37] Approximate analysis of non-uniform torsion
    Trahair, Nicholas
    Papangelis, John
    ENGINEERING STRUCTURES, 2021, 247
  • [38] Spectrum Recovery Method Analysis on Non-Uniform Sampling Interference Data
    Huang, Fengzhen
    Li, Jingzhen
    Cao, Jun
    INTERNATIONAL CONFERENCE ON PHOTONICS AND OPTICAL ENGINEERING (ICPOE 2014), 2015, 9449
  • [39] Analysis on experimental method of group settling velocity of non-uniform grains
    2000, Water Resources & Electric Power Press, China
  • [40] WIDOM METHOD FOR UNIFORM AND NON-UNIFORM ELECTROLYTE-SOLUTIONS
    SVENSSON, BR
    WOODWARD, CE
    MOLECULAR PHYSICS, 1988, 64 (02) : 247 - 259