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Geometric analysis of missile guidance command

机译:导弹制导指令的几何分析

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An approach is followed for analysing flight control command for tactical missile guidance with a variable manoeuvering target. The moving orthogonal coordinate system of classical differential geometry curve theory is similar to the stability axis system utilised in atmospheric flight mechanics. Based on this similarity, the Frenet-Serret formula is used to study the characteristics of a pseudomissile pointing velocity vector and used to design a new control command for tactical missile guidance. The closed-form solution for the rate of rotation of the line of sight vector, characteristic of the pseudomissile pointing velocity vector, together with a miss vector are used to study the capture capability of this control command. The region of miss is derived in terms of the tangential component of the kinematics equation. A sufficient initial condition, which can guarantee capture under arbitrary target manoeuvres with bounding information is proposed.
机译:遵循一种方法来分析具有可变机动目标的战术导弹制导的飞行控制命令。经典微分几何曲线理论的移动正交坐标系类似于大气飞行力学中使用的稳定轴系。基于这种相似性,Frenet-Serret公式用于研究伪导弹指向速度矢量的特性,并用于设计战术导弹制导的新控制命令。视线矢量的旋转速度,伪导弹指向速度矢量的特征以及未命中矢量的闭合形式解用于研究此控制命令的捕获能力。根据运动学方程的切向分量推导未命中区域。提出了一个足够的初始条件,该条件可以保证在具有边界信息的任意目标机动下进行捕获。

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