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Modified Quasilinearization Method for Optimal Launch Mission Planning Problems

机译:改进的拟线性化方法求解最优发射任务计划问题

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Optimal launch mission planning is one of the most important engineering fields where optimization tools and optimal control theory have found routine application. Optimal control theory is critical for launch mission to meet mission requirement such as minimum time, minimum fuel requirement, minimizing undershooting and so on. Compared to traditional off-line launch mission planning, on-line launch mission planning could generate guidance plan with respect to the current situation of the vehicles to enhance the guidance precision greatly and reduce the risks resulted by unpredictable events, while the core issue of on-board launch mission planning is how to solve the corresponding Two-Point Boundary-Value Problem (TPBVP) quickly, efficiently and precisely. We intend to introduce a stable algorithm here with a verified convergent ability to handle optimal launch mission planning problems with relatively little time consumption.
机译:最佳发射任务计划是最重要的工程领域之一,其中优化工具和最优控制理论已得到常规应用。最优控制理论对于满足发射任务(例如最短时间,最小燃料要求,最小下冲量等)的要求至关重要。与传统的离线发射任务计划相比,在线发射任务计划可以针对车辆的当前情况生成制导计划,从而大大提高制导精度并减少不可预测事件的风险,而核心问题是机载发射任务计划是如何快速,高效和精确地解决相应的两点边值问题(TPBVP)。我们打算在这里介绍一种稳定的算法,该算法具有经过验证的收敛能力,可以以相对较少的时间处理最佳的发射任务计划问题。

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