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鲁棒性概率优化在乘员约束系统设计中的应用 被引量:5

Applications of Robust Probabilistic Optimization in Occupant Restraint System Development
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摘要 利用MADYMO软件建立了国内某微型车正面碰撞数学模型,并在对模型进行试验验证的基础上结合试验设计、响应面方法和鲁棒性概率优化设计对乘员侧约束系统进行优化,优化的参数主要有安全带刚度、安全带上挂点位置、限力器撕裂力和撕裂增加长度等。采用该方法引入鲁棒性概率优化设计后能减少和控制目标函数响应的波动,降低在设计点上的敏感性,提高产品的质量。结果表明,所采用的方法既实现了对设计目标的优化,又提高了设计变量的可靠性和目标函数的鲁棒性,对工程应用具有较大指导意义。 A mathematical model of occupant restraint system of a mini-bus van in frontal impact based on software MADYMO was established.Based on that,the optimization process was conducted by conjuncting design of experiments,response surface method and robust probabilistic optimization design.The chosen design variables during this optimization were webbing stiffness,upper slipping position of the seat belt,the tearing force and the adding length.By applying the robust design,this method can reduce the sensitivity of design point and control the fluctuation of the design objects.Consequently,this will conduce to improve the quality of the products.The analysis results indicate that this method realizes the optimization of the design object,and enhances the reliability of the design parameters and the robustness of the objective function,which will make significant improvement in the engineering applications.
出处 《中国机械工程》 EI CAS CSCD 北大核心 2010年第5期505-509,共5页 China Mechanical Engineering
基金 国家自然科学基金资助重点项目(60635020) 教育部长江学者与创新团队计划资助项目
关键词 约束系统 试验设计 响应表面法 鲁棒性优化 restraint system design of experiment response surface method robust probabilistic optimization
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  • 1孙奕,金先龙,张晓云,亓文果.整车-乘员集成系统正面碰撞的计算机仿真[J].系统仿真学报,2004,16(9):2040-2043. 被引量:6
  • 2李玉强,崔振山,阮雪榆,安丽萍.6σ概率优化设计方法及其应用[J].中国机械工程,2004,15(21):1916-1919. 被引量:17
  • 3张峻,柯映林.序列响应面方法在覆盖件成形过程优化中的应用研究[J].汽车工程,2005,27(2):246-250. 被引量:20
  • 4熊俊涛,乔志德,韩忠华.基于响应面法的跨声速机翼气动优化设计[J].航空学报,2006,27(3):399-402. 被引量:56
  • 5Astrid W, Ralf R. Application of Uncertainty Management to MADTMO Occupant Simulation,2nd European MADYMO Users' Conference,Stuttgart, 1999.
  • 6Wlodzimierz Sosnowski, Izabela Marczewska, Artur Marezewski. Sensitivity Based Optimization of Sheet Forming Tools.Journal of Materials Processing Technology, 2002,124 (3).
  • 7Naceur H, Guo Y Q, Batoz J L, Knopf-Lenoir C.Optimization of Drawbead Restraining Forces and Drawbead Design in Sheet Metal Forming Process. International Journal of Mechanical Sciences,2001,43(10).
  • 8Neddermeijer H Gonda, Van Oortmarssen Gerrit J, Piersma Nanda,Dekker Rommert.A Framework for Respones Surface Methodology for Simulation Optimization. Proceeding of the 2000 Winter Simulation Conference, Orlando, Florida, USA, 2000.
  • 9Hosder S, Watson L T, Grossman B, et al. Polynomial Response Surface Approximations for the Multidiseiplinary Design Optimization of a High Speed Civil Transport. Optimization and Engineering, 2001,2(4).
  • 10Avalle M, Chiandussi G, Belingardi G. Design Optimization by Response Surface Methodology: Application to Crashworthiness design of vehicle structures. Structural and Multidisciplinary Optimization,2002,24(4).

共引文献279

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  • 1孙光永,李光耀,张勇,钟志华.基于鲁棒性的概率优化设计在薄壁构件耐撞性中的应用[J].中国机械工程,2007,18(4):479-483. 被引量:12
  • 2Viano D C, Arepall Y S. Assessing the Safety Performance of Occupant Restraint System[C]. SAE Paper 902328.
  • 3Jiang C, Han X, Liu G R. A Nonlinear Interval Number Programruing Method for Uncertain Optimization Problems [ J ]. European Journal of Operational Research ,2008,188 ( 1 ) : 1 - 13.
  • 4Jiang C, Han X, Liu G R, et al. The Optimization of the Variable Binder Force in U-shaped Forming with Uncertain Friction Coefficient [ J ]. Journal of Material Processing Technology, 2007,182 : 262 - 267.
  • 5Jiang C, Hart X, Guan F J, et al. An Uncertain Structural Optimization Method Based on Nonlinear Interval Number Programming and Interval Analysis Method [ J]. Engineering Structures,2007, 29.3168 - 3177.
  • 6Jiang C, Han X, Liu G R. Optimization of Structures with Uncertain Constraints Based on Convex Model and Satisfaction Degree of Interval[ J]. Computer Methods in Applied Mechanics and Engineering,2007,196:4791 - 4800.
  • 7Jiang C, Han X. A New Uncertain Optimization Method Based on Intervals and An Approximation Management Model[ J ]. CMES- Computer Modeling in Engineering and Science ,2007,22( 2 ) :97 -118.
  • 8Olsson A, Sandberg G, Dahlblom O. On Latin Hypercube Sampiing for Structural Reliability Analysis [ J ]. Structural Safety, 2003,25:47 - 68.
  • 9Myers R H, Montgomery D C. Response Surface Methodology: Process and Product Optimization Using Designed Experiments [ M]. New York: John. Wiley,2002.
  • 10Boggs P T, Tolle J W. Sequential Quadratic Programming [ J ]. Acta Numerica, 1995 (4) : 1 - 52.

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