CFD-based optimization of aerofoils using radial basis functions for domain element parameterization and mesh deformation

被引:79
作者
Morris, A. M. [1 ]
Allen, C. B. [1 ]
Rendall, T. C. S. [1 ]
机构
[1] Univ Bristol, Bristol BS8 1TR, Avon, England
基金
英国工程与自然科学研究理事会;
关键词
D O I
10.1002/fld.1769
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
A novel domain element shape parameterization method is presented for computational fluid dynamics-based shape optimization. The Method is to achieve two aims: (1) provide a generic 'wrap-around' optimization tool that is independent of both flow solver and grid generation package and (2) provide a method that allows high-fidelity aerodynamic optimization of two- and three-dimensional bodies with a low number of design variables. the parameterization technique uses radial basis functions to transfer domain element movements into deformations of the design surface and corresponding aerodynamic mesh, thus allowing total independence from the grid generation package (structured or unstructured). Independence from the flow solver (either inviseid, viscous, aeroelastic) is achieved by obtaining sensitivity information for an advanced gradient-based optimizer (feasible sequential quadratic programming) by finite-differences. Results are presented for two-dimensional aerofoil inverse design and drag optimization problems. Inverse design results demonstrate that a large proportion of the design space is feasible with a relatively low number of design variables using the domain element parameterization. Heavily constrained (in lift, volume, and moment) two-dimensional aerofoil drag optimiation has shown that significant improvements over existing designs can be achieved using this method, through the use of various objective functions.
引用
收藏
页码:827 / 860
页数:34
相关论文
共 52 条
[21]  
GUMBERT CR, 1999, 14 AIAA COMP FLUID D
[22]   WING DESIGN BY NUMERICAL OPTIMIZATION [J].
HICKS, RM ;
HENNE, PA .
JOURNAL OF AIRCRAFT, 1978, 15 (07) :407-412
[23]  
JAKOBSSON S, 2005, FOIR1784SE
[24]  
Jameson A., 1988, Journal of Scientific Computing, V3, P233, DOI 10.1007/BF01061285
[25]  
Jameson A., 1990, P 31 ISR ANN C AV AE, P5
[26]  
KULFAN BM, 2007, 45 AIAA AER SCI M EX, DOI DOI 10.2514/6.2007-62
[27]  
Kulfan BM, 2006, P 11 AIAA ISSMO MULT
[28]   Numerical optimization of helicopter rotor aerodynamic performance in hover [J].
Le Pape, A ;
Beaumier, P .
AEROSPACE SCIENCE AND TECHNOLOGY, 2005, 9 (03) :191-201
[29]  
LEMOIGNE A, 2002, THESIS CRANFIELD U
[30]  
LEPAPE A, 2005, NUMERICAL AERODYNAMI