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首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers >Patched shaping approach to low-thrust multi-revolution transfer design
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Patched shaping approach to low-thrust multi-revolution transfer design

机译:低推力多转传递设计的修补成形方法

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摘要

This paper proposes a patched shaping approach method for the problem of low-thrust multi-revolution transfers between coplanar elliptic orbits. A simple shape is proposed to solve the multi-revolution transfers between coplanar coaxial elliptic orbits with the same eccentricity. The cosine inverse polynomial shape is used to transfer between coplanar noncoaxial elliptic orbits with different eccentricities using three revolutions or less. Finally, the low-thrust multi-revolution trajectory between arbitrary coplanar elliptic orbits can be achieved by means of the patched shaping approximation, which is composed of the proposed shape and the cosine inverse polynomial shape, considering thrust magnitude constraints at patched points. The proposed shape, based on the equation of the radial component, which uses a Fourier expansion of the semimajor axis, can effectively model the low-thrust multi-revolution transfers. And the closed-form solutions of the Fourier series coefficients are determined by the boundary conditions and the trajectory safety constraints. Compared with only a single shape method, numerical results show that the proposed approach of patched shaping can be used with a shorter-transfer-time and lower cost to implement the design of low-thrust multi-revolution transfers.
机译:针对共面椭圆轨道之间的低推力多次旋转传递问题,本文提出了一种修补成形方法。提出了一种简单的形状来解决具有相同偏心率的共面同轴椭圆形轨道之间的多次旋转传递。余弦逆多项式形状用于在不相同的偏心距的共面非同轴椭圆轨道之间使用三转或更短的时间进行转换。最终,任意平面共面椭圆轨道之间的低推力多旋转轨迹可以通过修补形状近似来实现,该近似形状由建议的形状和余弦逆多项式形状组成,并考虑了修补点处的推力幅度约束。基于径向分量方程式的拟议形状使用半长轴的傅立叶展开,可以有效地模拟低推力多转传递。傅立叶级数系数​​的闭式解由边界条件和轨迹安全约束确定。与仅单一形状的方法相比,数值结果表明,所提出的修补成形方法可以以较短的传递时间和较低的成本来实现低推力多旋转传递的设计。

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