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最优策略的导引特性分析 被引量:4

THE STEERING CHARACTERISTIC ANALYSIS OF OPTIMAL STRATEGY
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摘要 本文从微分对策理论出发,在考虑了导弹与目标的响应频宽及纵向加速度下,导出了飞行器的三维最优追逃策略;并以此进行了较全面的导引特性分析。分析表明,最优策略实质上是以零控脱靶作为误差信号的反馈控制,在每一采样时刻近似地以平行接近法作为理想运动状态,是一种修正的比例导引方法。当不计飞行器的响应时间、纵向加速度和控制溢出时,蜕化为常规比例导引。本文还定义了飞行器对对局的可控能力,讨论了相应的影响因素;通过对最优增益系数的计算和分析,加深了对最优策略的认识。 In this paper, a three dimensional pursuit-evasion problemis studied by the differential game theory. The time constants and axial accelerations of the missile and target are taken into account. The steering characterises of the optima] strategy are analyzed in detail. Analyses show that the optimal strategy is actually a feedback control by giving predicted miss as error signal. It is also a modified proportional navigation guidance law. Its ideal motion at each sampling instant is approximately the well-known constant bearing course. Neglecting the time canstants, axial accelerations and the control overflow, the optimal strategy is reduced to the conventional proportional navigation guidance law. The control ability of the flight vehicle to the situation is defined and discussed. Finally, from the computation and analysis of the optimal gain, we get deeper understanding about the optimal strategy. The results obtained will be useful for the guidance system design of the new generation flight vehicles.
机构地区 西北工业大学
出处 《航空学报》 EI CAS CSCD 北大核心 1990年第3期A132-A139,共8页 Acta Aeronautica et Astronautica Sinica
基金 航空科学研究基金
关键词 导弹 制导 最优策略 导引特性 optimal strategy, differential game, guidance laws, stee-ring characteristics.
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参考文献2

  • 1汤善同.依赖于相对距离的最优比例导引规律[J]战术导弹技术,1988(01).
  • 2李忠应.具有二阶环节的导弹最优导引律[J]航空学报,1982(04).

同被引文献37

  • 1Tournes C,Shtessel Y,Shkolnikov I.Missile controlled by lift and divert thrusters using nonlinear dynamic sliding manifolds[J].Journal of Guidance,Control,and Dynamics,2006,29(3):617-625.
  • 2Hirokawa R,Satot K,Manabe S.Autopilot design for a missile with reaction-jet using coefficient diagram method[R].AIAA-2001-4162,2001.
  • 3Shinar J,Shima T.Nonorthodox guidance law development approach for intercepting maneuvering targets[J].Journal of Guidance,Control,and Dynamics,2002,25(4):658-666.
  • 4Anderson M G.Comparison of optimal control and differential game intercept missile guidance laws[J].Journal of Guidance and Control,1981,4(2):109-115.
  • 5Gutman S.On optimal guidance for homing missiles[J].Journal of Guidance and Control,1979,2(4):296-300.
  • 6Shima T,Shinar J.Time-varying linear pursuit-evasion game models with bounded controls[J].Journal of Guidance,Control,and Dynamics,2002,25(3):425-432.
  • 7Shima T,Shinar J,Weiss H.New interceptor guidance law integrating time-varying and estimation-delay models[J].Journal of Guidance,Control,and Dynamics,2003,26(2):295-303.
  • 8Wise A K,Broy J D.Agile missile dynamics and control[J].Journal of Guidance,Control,and Dynamics,1998,21(3):441-449.
  • 9Shtessel B Y,Tournes H C.Integrated higher-order sliding mode guidance and autopilot for dual control missiles[J].Journal of Guidance,Control,and Dynamics,2009,32(1):79-94.
  • 10Ratnoo A,Ghose D.Collision-geometry-based pulsed guidance law for exoatmospheric interception[J].Journal of Guidance,Control,and Dynamics,2009,32(2):669-674.

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