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Finite time sliding sector guidance law with acceleration saturation constraint

机译:具有加速度饱和约束的有限时间滑动扇区导引律

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摘要

A novel guidance law utilising variable structure control with finite time sliding sector is proposed. In contrast with the normally used notion of asymptotic stability in conventional sliding sector, a finite time sliding sector is defined as a subset of state space in which the Lyapunov function candidate satisfies the finite time stability condition. For the guidance system, the analytical solution of a state-dependent differential Riccati equation is achieved to determine the finite time sliding sector. Then, based on the finite time sliding sector, a sliding sector guidance law is designed by considering the target acceleration as a bounded uncertainty. Furthermore, the finite time sliding sector guidance law is even extended to the case where missile acceleration saturation constraint is considered. Simulation results show that the new guidance law is highly effective.
机译:提出了一种新颖的制导律,该制导律利用了具有有限时间滑动扇区的变结构控制。与常规滑动扇区中通常使用的渐近稳定性概念相反,有限时间滑动扇区被定义为状态空间的子集,在该状态空间中,李雅普诺夫函数候选满足有限时间稳定性条件。对于制导系统,获得了状态相关的微分Riccati方程的解析解,以确定有限时间的滑动扇区。然后,基于有限时间滑动扇区,通过将目标加速度视为有界不确定性来设计滑动扇区导引律。此外,有限时间滑动扇区制导律甚至扩展到考虑导弹加速度饱和约束的情况。仿真结果表明,新的制导律是有效的。

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