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基于双循环的离心叶轮多学科可靠性优化设计
引用本文:于明,刘永寿,李磊,李元生,岳珠峰.基于双循环的离心叶轮多学科可靠性优化设计[J].航空学报,2012,33(4):650-657.
作者姓名:于明  刘永寿  李磊  李元生  岳珠峰
作者单位:西北工业大学力学与土木建筑学院,陕西西安,710129
基金项目:国家“863”计划,“111”计划,中国博士后科学基金,西北工业大学创业种子基金
摘    要: 针对传统多学科设计优化方法中未能考虑不确定因素的问题,开展基于可靠性的多学科设计优化(RBMDO)方法的研究。以离心式压气机叶轮为对象,综合考虑工作状况和材料参数等随机性因素的影响,利用改进的一次二阶矩(AFOSM)法进行可靠性分析,通过双循环策略将多学科可行优化方法与可靠性分析相结合,合理引入近似技术,建立了基于可靠性的多学科设计优化系统。对某离心叶轮进行多学科可靠性优化设计的算例表明,在满足所有可靠性指标的前提下,该方法可实现离心叶轮综合性能的提高,并有效地缩减设计周期。

关 键 词:离心叶轮  多学科设计优化  可靠性分析  改进的一次二阶矩  近似技术  
收稿时间:2011-06-25;

Reliability-based Multidisciplinary Design Optimization of Centrifugal Impeller with Double-loop Strategy
YU Ming , LIU Yongshou , LI Lei , LI Yuansheng , YUE Zhufeng.Reliability-based Multidisciplinary Design Optimization of Centrifugal Impeller with Double-loop Strategy[J].Acta Aeronautica et Astronautica Sinica,2012,33(4):650-657.
Authors:YU Ming  LIU Yongshou  LI Lei  LI Yuansheng  YUE Zhufeng
Institution:Department of Mechanics,Civil Engineering and Architecture,Northwestern Polytechnical University, Xi’an 710129,China
Abstract:In order to take into consideration the effect of uncertainty factors on system performance,a reliability-based multidisciplinary design optimization(RBMDO) method is applied to centrifugal impeller design and a system is set up to accomplish the entire analysis process.The uncertainties of boundary conditions and material parameters of a centrifugal impeller are considered.The advanced first order and second moment(AFOSM) method is used to perform reliability analysis.Double-loop strategy is employed to integrate multidisciplinary feasible design optimization and reliability analysis.With the introduction of rational approximation,the RBMDO is established.The case study shows that the system can obviously improve the performance of a centrifugal impeller with high calculation efficiency,which validates the feasibility of the RBMDO method in centrifugal impeller design.
Keywords:centrifugal impeller  multidisciplinary design optimization  reliability analysis  advanced first order and second moment  approximation technique
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