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基于分布估计算法的翼型稳健设计(英文)
引用本文:Zhong Xiaopinga,*,Ding Jifengb,Li Weijia,Zhang Yongc aSchool of Aeronautics,Northwestern Polytechnical University,Xi’an ,China bChina Space Technology Research Institute,Beijing ,China cChina Aerodynamics Research and Development Center,Mianyang ,China.基于分布估计算法的翼型稳健设计(英文)[J].中国航空学报,2008,21(4):289-295.
作者姓名:Zhong Xiaopinga  *  Ding Jifengb  Li Weijia  Zhang Yongc aSchool of Aeronautics  Northwestern Polytechnical University  Xi’an  China bChina Space Technology Research Institute  Beijing  China cChina Aerodynamics Research and Development Center  Mianyang  China
作者单位:[1]School of Aeronautics, Northwestern Polytechnical University, Xi'an 710072, China [2]China Space Technology Research Institute, Beijing 100083, China [3]China Aerodynamics Research and Development Center, Mianyang 621000, China
摘    要:A transonic airfoil designed by means of classical point-optimization may result in its dramatically inferior performance under off-design conditions. To overcome this shortcoming, robust design is proposed to find out the optimal profile of an airfoil to maintain its performance in an uncertain environment. The robust airfoil optimization is aimed to minimize mean values and variances of drag coefficients while satisfying the lift and thickness constraints over a range of Mach numbers. A multi-objective estimation of distribution algorithm is applied to the robust airfoil optimization on the base of the RAE2822 benchmark airfoil. The shape of the airfoil is obtained through superposing ten Hick-Henne shape functions upon the benchmark airfoil. A set of design points is selected according to a uniform design table for aerodynamic evaluation. A Kriging model of drag coefficient is constructed with those points to reduce computing costs. Over the Mach range from 0.7 to 0.8, the airfoil generated by the robust optimization has a configuration characterized by supercritical airfoil with low drag coefficients. The small fluctuation in its drag coefficients means that the performance of the robust airfoil is insensitive to variation of Mach number.

关 键 词:飞机设计  机翼  最优化设计  鲁棒设计  多目标估计  分布式算法
收稿时间:14 June 2007

Robust Airfoil Optimization with Multi-objective Estimation of Distribution Algorithm
Zhong Xiaoping,Ding Jifeng,Li Weiji,Zhang Yong.Robust Airfoil Optimization with Multi-objective Estimation of Distribution Algorithm[J].Chinese Journal of Aeronautics,2008,21(4):289-295.
Authors:Zhong Xiaoping  Ding Jifeng  Li Weiji  Zhang Yong
Institution:[1]School of Aeronautics, Northwestern Polytechnical University, Xi'an 710072, China; [2]China Space Technology Research Institute, Beijing 100083, China; [3]China Aerodynamics Research and Development Center, Mianyang 621000, China
Abstract:A transonic airfoil designed by means of classical point-optimization may result in its dramatically inferior performance under off-design conditions. To overcome this shortcoming, robust design is proposed to find out the optimal profile of an airfoil to maintain its performance in an uncertain environment. The robust airfoil optimization is aimed to minimize mean values and variances of drag coef- ficients while satisfying the lift and thickness constraints over a range of Mach numbers. A multi-objective estimation of distribution algorithm is applied to the robust airfoil optimization on the base of the RAE2822 benchmark airfoil. The shape of the airfoil is obtained through superposing ten Hick-Henne shape functions upon the benchmark airfoil. A set of design points is selected according to a uni- form design table for aerodynamic evaluation. A Kriging model of drag coefficient is constructed with those points to reduce computing costs. Over the Mach range from 0.7 to 0.8, the airfoil generated by the robust optimization has a configuration characterized by super- critical airfoil with low drag coefficients. The small fluctuation in its drag coefficients means that the performance of the robust airfoil is insensitive to variation of Mach number.
Keywords:airfoil robust design  multi-objective estimation of distribution algorithm  uncertain environment  drag  fluctuation
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