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卫星肼瓶系统减振优化设计
引用本文:杨德庆,李应典,戴浪涛. 卫星肼瓶系统减振优化设计[J]. 宇航学报, 2005, 26(6): 804-807,827
作者姓名:杨德庆  李应典  戴浪涛
作者单位:1. 上海交通大学船舶海洋与建筑工程学院,上海,200030
2. 上海卫星工程研究所,上海,200030
基金项目:国家自然科学基金(10202014)
摘    要:由于布局和安装条件的限制,某卫星肼瓶支架采用了“十”字型截面设计,这导致在发射过程中某方向肼瓶振动幅度过大,发生较大变形甚至断裂破坏。为减小肼瓶系统的过度振动,采用结构优化方法进行了减振动力学设计。考虑以下方案:1)固有频率约束下,以肼瓶系统重量为目标函数的尺寸优化;2)频率响应约束下,以肼瓶系统重量为目标函数的尺寸优化;3)以频率响应极小化为目标函数的肼瓶系统尺寸优化;4)频率响应约束下阻尼材料拓扑布局优化,以肼瓶系统重量为目标函数。对优化模型1)~3)进行直接线性化处理,采用序列二次规划方法求解。在阻尼材料拓扑布局优化中,采用了作者提出的基于阻尼拓扑敏度综合评价的阻尼材料拓扑优化准则。综合比较上述方案优化效果,阻尼拓扑布局优化设计的减振效果是最佳的。文中对动力响应优化设计问题的优化模型选取也进行了探讨。

关 键 词:卫星  振动  设计优化  阻尼
文章编号:1000-1328(2005)06-0804-04
收稿时间:2004-12-28
修稿时间:2004-12-282005-03-24

The Optimal Design of Hydrazine Bottle System to Reduce Vibration in Satellite
YANG De-qing,LI Ying-dian,DAI Lang-tao. The Optimal Design of Hydrazine Bottle System to Reduce Vibration in Satellite[J]. Journal of Astronautics, 2005, 26(6): 804-807,827
Authors:YANG De-qing  LI Ying-dian  DAI Lang-tao
Affiliation:1. School of Naval Architecture, Ocean and Civil Engineering, Shanghai Jiao Tong University, 2. Shanghai Institute of satellite Engineering, Shanghai 200030, China
Abstract:Due to the limitation of layout and installation space,the crossshaped section is designed in bracket of the hydrazine bottle system(HBS).This leads to an excessive vibration in hydrazine bottle,and the large amplitude deformation or fracture failure maybe occur during launching.To reduce the excessive vibration,the structural optimization methods are used to modify the original dynamic design of hydrazine bottle system.Several optimal design models are computed and compared,including: 1) Weight minimization of HBS concerning eigenfrequency constraints;2) Weight minimization of HBS against frequency response constraints;3) Minimization mean square of transverse accelerations response at the designated point;4) Damping materials topological optimal allocation in HBS with weight objective and frequency response constraints.The mathematical models of Model 1 to model 3 are directly linearized and then solved by sequential quadratic programming method.Model 4 is solved by means of a topological optimization criterion for placement of unconstrained damping materials in structures with overall evaluation of the damping topological sensitivity.The optimization results show that the damping materials topological placement optimization has the best effect among all other models.The relations between formulations of the structural dynamic optimization models with optimization effectiveness are discussed too.
Keywords:Satellite  Vibration  Design optimization  Damping
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