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Low-thrust trajectory design with constrained particle swarm optimization

机译:具有约束粒子群优化的低推力轨迹设计

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In this paper, combined with the direct approach, particle swarm optimization (PSO) is applied to low-thrust trajectory optimization problems. A double-loop trajectory optimization algorithm is developed. The outer loop of this algorithm is a modified PSO optimizer, which can deal with constrained optimization problems and avoid premature convergence. The function of the outer loop is generating a series of time histories of control, called particles, and driving the particles toward the optimal solution. The direct approach (fourth-order Runge-Kutta shooting/parallel shooting method) is adopted as the inner loop algorithm, whose main task is to correct the particles provided by the outer loop and ensure that all the constraints are satisfied. This algorithm has the global search feature of the PSO and the relative large radius of convergence of the direct approach. Its efficiency is substantiated by solving a fixed-time fuel-optimal transfer problem from an asteroid to the Earth. Furthermore, this algorithm can be considered to be a universal low-thrust optimizer, and it can easily be used to solve more complex trajectory optimization problems such as multi-swingby problem and multidisciplinary design optimization (MDO) problems.
机译:本文结合直接方法,将粒子群算法(PSO)应用于低推力轨迹优化问题。提出了一种双回路轨迹优化算法。该算法的外环是改进的PSO优化器,可以处理受限的优化问题并避免过早收敛。外循环的功能是生成一系列称为粒子的控制时间历史记录,并将粒子推向最佳解。内循环算法采用直接方法(四阶Runge-Kutta射击/并行射击方法),其主要任务是校正由外循环提供的粒子并确保满足所有约束。该算法具有PSO的全局搜索功能和直接方法相对较大的收敛半径。它的效率通过解决从小行星到地球的固定时间燃料最佳传输问题而得到证实。此外,该算法可以被认为是通用的低推力优化器,并且可以轻松地用于解决更复杂的轨迹优化问题,例如多摆幅问题和多学科设计优化(MDO)问题。

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