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Guidance laws for a short-range attack missile.

机译:短程攻击导弹的制导法。

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摘要

Guidance laws are developed for the midcourse guidance of a short range attack missile of the SRAM II class. In this study, the SRAM II mission is assumed to be the following: the missile is launched subsonically at low altitude from an aircraft; it performs a thrusting, climbing turn to point toward the target at burnout; and it coasts in a vertical plane at zero angle of attack to a fixed target on the ground. The optimal control formulation minimizes the total flight time subject to target intercept conditions. An analytical guidance law is developed by neglecting the aerodynamics and creating burnout conditions which enable the zero angle of attack coast to get close to the target. To improve the results of the analytical guidance law, error compensation terms are included in the state differential equations and the final conditions that lead to a control law which can be tuned to improve the performance of the missile and enable it to hit the target. The implicit guidance law is developed by assuming a guidance polynomial, and uses the target intercept constraints to solve for the coefficients of the guidance polynomial. The guidance algorithms are presented in a feedback form and are sufficiently simple for real-time onboard implementation. These guidance laws are applied to a paper missile and the guided trajectories are compared with the numerical optimal solution. Although the guided trajectories are not nearly optimal, low miss distances are achieved. Also, the guidance laws yield final velocities that are comparable with the numerical optimal solution. Finally, it is shown that the miss distances resulting from midcourse guidance can be easily corrected by using the aerodynamic maneuvering capabilities of the missile with a relatively short homing guidance phase.
机译:制定了制导律,用于SRAM II级短程攻击导弹的中途制导。在这项研究中,假定SRAM II的任务如下:导弹从飞机低空超音速发射;它会进行一次推力,爬升转弯,以在倦怠时指向目标;它以零攻角在垂直平面上滑行,到达地面上的固定目标。最佳的控制公式使目标拦截条件下的总飞行时间最小化。通过忽略空气动力学并创建燃尽条件来开发分析制导律,使零攻角滑行接近目标。为了改善分析制导律的结果,误差补偿项包括在状态微分方程和最终条件中,最终条件导致了控制律,可以对其进行调整以改善导弹的性能并使其能够命中目标。隐式制导律是通过假设一个制导多项式来开发的,并使用目标截距约束来求解制导多项式的系数。指导算法以反馈形式给出,对于实时机载实施而言足够简单。将这些制导律应用于纸制导弹,并将制导轨迹与数值最优解进行比较。尽管引导的轨迹不是最佳,但仍可实现较低的未命中距离。同样,制导律产生的最终速度可与数值最优解相媲美。最后,结果表明,通过使用导弹的气动操纵能力和相对较短的寻的制导阶段,可以很容易地校正中途制导所引起的错位距离。

著录项

  • 作者

    Muzumdar, Dinesh Vasant.;

  • 作者单位

    The University of Texas at Austin.;

  • 授予单位 The University of Texas at Austin.;
  • 学科 Engineering Aerospace.
  • 学位 Ph.D.
  • 年度 1995
  • 页码 93 p.
  • 总页数 93
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 航空、航天技术的研究与探索;
  • 关键词

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