Designing an Optimal Control LQT for Controlling and Guidance of Missile

Rusdhianto Effendie Ak, Muhamad Rafif Prasetyo, Z. Hidayat
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引用次数: 1

Abstract

Missile has to be controlled and follow the commanded guidance in order to make its flight hit the target. Since missile has a nonlinear characteristic and coupled dynamic equation, controlling a missile has become more complex. Linear Quadratic Tracking (LQT) is one of optimal control theory where its objective is to make the output of a system tracks its reference as close as possible while minimize or maximize a desired performance index. In this paper, an autopilot for missile is designed which consists nonlinear state feedback decoupler and LQT controller. Pursuit Guidance is used for the guidance law. A missile-target engagement simulation is created using 2 kinds of target; static target and dynamic target. By using static target, the mean of the closest distance between missile and the target is 0.45 meters and by using dynamic target the mean of the closest distance between missile and the target is 2.562 meters.
导弹控制与制导的最优控制LQT设计
导弹必须被控制并遵循指令制导,才能使其飞行击中目标。由于导弹具有非线性特性和耦合动力学方程,控制导弹变得更加复杂。线性二次跟踪(LQT)是一种最优控制理论,其目标是使系统的输出尽可能接近其参考,同时使期望的性能指标最小化或最大化。本文设计了一种由非线性状态反馈解耦器和LQT控制器组成的导弹自动驾驶仪。制导律采用寻迹制导。采用两种目标建立了导弹-目标交战仿真;静态目标和动态目标。采用静态目标时,导弹与目标的最近距离均值为0.45米,采用动态目标时,导弹与目标的最近距离均值为2.562米。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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