韩艳铧

副教授 硕士生导师

个人信息

招生学科专业:
控制科学与工程 -- 【招收硕士研究生】 -- 航天学院
航空宇航科学与技术 -- 【招收硕士研究生】 -- 航天学院
电子信息 -- 【招收硕士研究生】 -- 航天学院
机械 -- 【招收硕士研究生】 -- 航天学院
学位:工学博士学位
性别:男
毕业院校:西北工业大学
学历:西北工业大学
所在单位:航天学院
电子邮箱:

Modeling and control for ultra-low altitude cargo airdrop

发表时间:2018-11-13 点击次数:
所属单位:航天学院
发表刊物:AIRCRAFT ENGINEERING AND AEROSPACE TECHNOLOGY
关键字:Flight control H-infinity robust control Kane method Multi body system dynamics Ultra-low altitude heavy cargo airdrop
摘要:Purpose - The purpose of this paper is to model the aircraft-cargo's coupling dynamics during ultra-low altitude heavy cargo airdrop and to design the aircraft's robust flight control law counteracting its aerodynamic coefficients perturbation induced by ground effect and the disturbance from the sliding cargo inside. Design/methodology/approach - Aircraft-cargo system coupling dynamics model in vertical plane is derived using the Kane method. Trimmed point is calculated when the cargo fixed in the cabin and then the approximate linearized motion equation of the aircraft upon it is derived. The robust stability and robust H-infinity optimal disturbance restraint flight control law are designed countering the aircraft's aerodynamic coefficients perturbation and the disturbance moment, respectively. Findings - Numerical simulation shows the effectiveness of the proposed control law with elevator deflection as a unique control input. Practical implications - The model derived and control law designed in the paper can be applied to heavy cargo airdrop integrated design and relevant parameters choice. Originality/value - The dynamics model derived is closed, namely, the model can be called in numerical simulation free of assuming the values of parachute's extraction force or cargo's relative sliding acceleration or velocity as seen in many literatures. The modeling is simplified using Kane method rather than Newton's laws. The robust control law proposed is effective in guaranteeing the aircraft's flight stability and disturbance restraint performance in the presence of aerodynamic coefficients perturbation.
ISSN号:1748-8842
是否译文:
发表时间:2018-01-01
通讯作者:韩艳铧
发表时间:2018-01-01

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