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作 者:桑保华[1]
出 处:《弹道学报》2009年第4期56-59,共4页Journal of Ballistics
摘 要:为了研究导弹导引规律的鲁棒性,将L2增益理论与H∞控制方法相结合,视导弹在追踪平面内的非线性运动学问题为有限时间内的混合H2/H∞问题.基于非线性二次型两人非零和微分对策理论,通过解李雅普诺夫稳定意义下的一对耦合哈密顿-雅可比偏微分不等式,得到了弹目相对运动的状态反馈纳什平衡点,由此得到了一种新型鲁棒制导律.仿真结果表明,与基于L2增益理论的鲁棒制导律相比,该制导中具有更小的H2性能指标,较H∞制导律具有更强的鲁棒性.To study the robust property of the guidance law of missile, L2 gain theory was integrated with H∞, control method. The nonlinear kinematics problem of the missile in the pursuit plane was taken as a time limited mixed H2/H∞ control problem. Based on the theory of nonlinear quadric two-person nonzero-sum differential game, the state feedback Nash balance point about the relative motion of target-missile was achieved through solving two coupled Hamilton-Jacobi partial differential inequations under the meaning of Lyapunov stabilization. A new robust guidance law was obtained. The simulation results indicate that compared with the robust guidance law based on L2 gain theory, the designed guidance law possesses a less H2 performance. Compared with H∞ guidance law, the designed guidance law possesses a more robust property.
关 键 词:导弹 状态反馈 鲁棒制导律 混合H2/H∞ 两人非零和微分对策 纳什平衡点
分 类 号:V448[航空宇航科学与技术—飞行器设计] V249
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