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Elliptical formation control based on relative orbit elements 被引量:3
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作者 Yin Jianfeng Han Chao 《Chinese Journal of Aeronautics》 SCIE EI CAS CSCD 2013年第6期1554-1567,共14页
A new set of relative orbit elements(ROEs)is used to derive a new elliptical formation flying model.In-plane and out-of-plane motions can be completely decoupled,which benefts elliptical formation design.The inverse... A new set of relative orbit elements(ROEs)is used to derive a new elliptical formation flying model.In-plane and out-of-plane motions can be completely decoupled,which benefts elliptical formation design.The inverse transformation of the state transition matrix is derived to study the relative orbit control strategy.Impulsive feedback control laws are developed for both in-plane and out-of-plane relative motions.Control of in-plane and out-of-plane relative motions can be completely decoupled using the ROE-based feedback control law.A tangential impulsive control method is proposed to study the relationship of fuel consumption and maneuvering positions.An optimal analytical along-track impulsive control strategy is then derived.Different typical orbit maneuvers,including formation establishment,reconfguration,long-distance maneuvers,and formation keeping,are taken as examples to demonstrate the performance of the proposed control laws.The effects of relative measurement errors are also considered to validate the high accuracy of the proposed control method. 展开更多
关键词 Elliptical formation control Formation flying Fuel optimal Impulsive control Relative orbit elements
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FINITE ELEMENT APPROXIMATION FOR A CLASS OF PARAMETER ESTIMATION PROBLEMS 被引量:3
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作者 CHANG Yanzhen YANG Danping 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2014年第5期866-882,共17页
This paper investigates the finite element approximation of a class of parameter estimation problems which is the form of performance as the optimal control problems governed by bilinear parabolic equations,where the ... This paper investigates the finite element approximation of a class of parameter estimation problems which is the form of performance as the optimal control problems governed by bilinear parabolic equations,where the state and co-state are discretized by piecewise linear functions and control is approximated by piecewise constant functions.The authors derive some a priori error estimates for both the control and state approximations.Finally,the numerical experiments verify the theoretical results. 展开更多
关键词 A priori error estimate finite element approximation optimal control problems
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