A Homotopic Direct Collocation Approach for Operational-Compliant Trajectory Design.

IF 1.2 4区 工程技术 Q3 ENGINEERING, AEROSPACE Journal of the Astronautical Sciences Pub Date : 2022-01-01 DOI:10.1007/s40295-022-00351-x
Alessandra Mannocchi, Carmine Giordano, Francesco Topputo
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Abstract

Stand-alone deep-space CubeSats are the future of the space sector. For limited budget reasons, these spacecraft need to follow operational-compliant (OC) trajectories: transfers with thrusting and coasting periods imposed at pre-defined time instants. Traditional trajectory optimisation algorithms exhibit convergence problems when handling discontinuous constraints. In this work, a homotopic direct collocation approach is presented. It employs a continuation algorithm that maps the classical bang-bang trajectory of a fuel-optimal low-thrust problem into an OC solution. M-ARGO CubeSat mission is considered as case study for validation, including a realistic thruster model with variable specific impulse and maximum thrust. The trajectories computed with the developed algorithm are compared with non-operational-compliant solutions. Our algorithm produces transfers similar to the optimal solutions with no operational constraint, both in terms of thrusting profile and propellant mass.

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一种操作柔性轨迹设计的同伦直接搭配方法。
独立的深空立方体卫星是太空领域的未来。由于预算有限,这些航天器需要遵循操作兼容(OC)轨迹:在预先定义的时间瞬间施加推力和滑行周期的转移。传统的轨迹优化算法在处理不连续约束时存在收敛性问题。本文提出了一种同伦直接搭配方法。它采用了一种延拓算法,将燃料最优低推力问题的经典砰砰轨迹映射到OC解中。M-ARGO立方体卫星任务作为验证的案例研究,包括一个具有可变比冲和最大推力的现实推进器模型。用该算法计算的轨迹与非操作兼容解进行了比较。我们的算法产生的传输与最优解相似,没有操作约束,无论是在推力剖面还是推进剂质量方面。
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来源期刊
Journal of the Astronautical Sciences
Journal of the Astronautical Sciences 工程技术-工程:宇航
CiteScore
3.00
自引率
5.60%
发文量
58
期刊介绍: Founded in 1954, the Journal of the Astronautical Sciences is devoted to the science and technology of astronautics. The journal presents significant new results, important insights and state of the art surveys in all areas of astrodynamics, celestial mechanics, atmospheric flight mechanics, navigation and guidance, and space-related sciences. Coverage includes such topics as attitude dynamics, orbit determination, trajectory optimization, space mission analysis, numerical methods, maneuvering flight vehicles, dynamics and control of large flexible space structures and space science related to new astronautical systems and their applications
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