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Comparing and analyzing min-time and min-effort criteria for free true anomaly of low-thrust orbital maneuvers with new optimal control algorithm

机译:利用新的最优控制算法比较和分析低推力轨道操纵自由真实异常的最小时间和最小努力标准

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This research presents a new algorithm for solving optimal control problems with regard to path planning with a free initial condition. To conduct research in this subject, issues such as optimal control theory, orthogonal functions in the Hilbert space, and the evolutionary optimizations such as Genetic algorithm (GA), Particle swarm optimization (PSO), Genetic algorithm-Particle swarm optimization (GA-PSO) and Imperial competition algorithm (ICA) are utilized. The algorithm is proposed for low-thrust orbital transfer problems, which include nonlinear dynamic equations. To validate the algorithm, Edelbaum low-thrust equations are compared with proposed analytical solutions. Afterwards, the algorithm is investigated for low-thrust orbital transfers concerning equinoctial equations of the min-time and min-effort problems and compared with pseudo-spectral method. Also two performance indices are compared from the viewpoint of space mission analysis and design. In addition, to obtain the best point for starting maneuvers, initial condition of true anomaly is considered to be free. Once the orbital transfer problem is solved, the fuzzy decision maker has to choose the best configuration among the free true anomaly solutions and performance indices to upgrade the proposed algorithm. This configuration balanced two performance indices by considering free true anomaly. As a result, this novel algorithm is able to overcome difficulties of optimal control problems using the global optimization and multi combination performance indices. Another innovation of this new method in the field of optimal control theory is to set initial conditions with more than one performance criterion free.
机译:这项研究提出了一种新的算法,可以解决关于具有自由初始条件的路径规划的最优控制问题。为了对此主题进行研究,需要研究诸如最优控制理论,希尔伯特空间中的正交函数以及诸如遗传算法(GA),粒子群优化(PSO),遗传算法-粒子群优化(GA-PSO)等进化优化问题。 )和帝国竞争算法(ICA)。针对低推力轨道传递问题提出了该算法,该算法包括非线性动力学方程。为了验证该算法,将Edelbaum低推力方程与建议的解析解进行了比较。然后,研究了有关最小时间和最小努力问题的等式方程的低推力轨道转移算法,并将其与伪谱方法进行了比较。从太空任务分析和设计的角度,还比较了两个性能指标。另外,为了获得最佳的启动演习点,可以认为真实异常的初始条件是免费的。一旦解决了轨道转移问题,模糊决策者就必须在免费的真实异常解决方案和性能指标中选择最佳配置,以对所提出的算法进行升级。此配置通过考虑自由真实异常来平衡两个性能指标。结果,该新颖算法能够使用全局优化和多组合性能指标来克服最优控制问题的困难。在最优控制理论领域中,该新方法的另一项创新是设置初始条件时不使用多个性能标准。

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