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Nonlinear Optimal Missile Guidance for Stationary Target Interception with Pendulum Motion Perspective

机译:摆锤运动视角下静止目标拦截的非线性最优导弹指导

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This study outlines the set of equations constituting the necessary conditions that should be solved to determine the optimal guidance command for a missile to intercept a stationary target along a desired impact direction at a prespecified final time. Unlike the earlier studies on nonlinear optimal guidance problems, the present study formalises the optimal control problem with both final time and final state fixed. The pure control effort quadratic norm is considered as the performance index to be minimised. A noticeable finding from the study of the necessary conditions is that the flight path angle of the optimal trajectory obeys the simple pendulum dynamics. Full characterisation of the exact optimal solution requires numerically solving a set of four nonlinear algebraic equations with respect to four unknowns.
机译:本研究概述了构成应该解决的必要条件的一组方程,以确定导弹的最佳指导命令,以在预先确定的最终时间沿着所需的冲击方向截取静止目标。 与早期的非线性最优引导问题的研究不同,本研究采用最终时间和最终状态定制了最佳控制问题。 纯粹的控制努力二次规范被认为是最小化的性能指数。 从必要条件的研究中发现了明显的发现是最佳轨迹的飞行路径角度遵守简单的摆动动力学。 完全表征精确的最佳解决方案需要以四个未知数在数量上求解一组四个非线性代数方程。

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