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Optimal combat maneuvers of a next-generation jet fighter aircraft.

机译:下一代喷气式战斗机的最佳战斗机动。

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摘要

This thesis deals with the optimization of four classes of combat maneuvers for a next-generation jet fighter aircraft: climb maneuvers, fly-to-point maneuvers, pop-up attack maneuvers, and dive recovery maneuvers. For the first three classes of maneuvers, the optimization criterion is the minimization of the flight time, resulting in a Mayer-Bolza problem of optimal control; for the fourth class, the optimization criterion is the minimization of the maximum altitude loss during dive recovery, resulting in a Chebyshev problem of optimal control. Each class of problems is solved using the sequential gradient-restoration algorithm for optimal control.;Among the four classes of combat maneuvers studied, only dive recovery benefits from the ability of a next-generation fighter aircraft to maneuver at extremely high angles of attack. For the other three classes, relatively low angles of attack are required.;The optimal climb trajectories are characterized by three distinct segments: a central segment often flown with a load factor of nearly 1 and two terminal segments (dive or zoom) to and from the central segment. The central and final segments are nearly independent of the initial conditions, instead being dominated by the final conditions.;The optimal fly-to-point trajectories consist of three segments: turning, characterized by relatively high load factor; level acceleration at maximum thrust; and finally, resumption of steady-state cruising. The effects of the heading change magnitude and the load factor limit are discussed.;The optimal pop-up trajectories consist of three segments flown at maximum power: pitch-up, zoom, and pitch-down. The effects of using the afterburner, heading change magnitude, and dive angle magnitude are discussed.;The optimal dive recovery trajectories consist of one to three segments, depending on initial speed and flight path angle. All the optimal trajectories conclude with a pitch-up at the maximum available load factor. For very low initial speed, the pitch-up is preceded by a brief supermaneuver segment. For very low initial speed coupled with very high initial flight path angle, the supermaneuver segment is preceded by a dive initiation segment.;The optimal trajectories reported here serve two purposes. First, they can benefit aircraft designers by highlighting those flight characteristics that are most beneficial in combat. Second, they can benefit aircraft pilots as the basis for guidance trajectories that approximate the optimal trajectories.
机译:本论文针对下一代喷气式战斗机的四类作战演习进行了优化:爬升演习,飞点演习,弹出式攻击演习和潜水恢复演习。对于前三类演习,优化标准是最小化飞行时间,从而导致Mayer-Bolza最优控制问题。对于第四类,最优化标准是在潜水恢复过程中最大高度损失的最小化,从而导致切比雪夫最优控制问题。每类问题都使用顺序梯度恢复算法进行最优控制来解决。在研究的四类战斗机动中,只有潜水恢复才能受益于下一代战斗机在极高的攻角下机动的能力。对于其他三个类别,需要相对较小的迎角。最佳爬升轨迹的特征在于三个截然不同的部分:一个通常以接近1的载荷系数飞行的中央部分和往返两个终端部分(俯冲或变焦)中央部分。中心段和最终段几乎与初始条件无关,而是由最终条件主导。最佳飞点轨迹包括三个段:转弯,具有较高的负载系数;最大推力时的水平加速度;最后,恢复稳态巡航。讨论了航向变化幅度和载荷系数极限的影响。最佳弹起轨迹包括以最大功率飞行的三个部分:俯仰,变焦和俯仰。讨论了使用加力燃烧室,航向变化幅度和俯仰角幅度的影响。最佳俯冲恢复轨迹包括1-3段,具体取决于初始速度和飞行路径角度。所有最佳轨迹均以最大可用负载系数下的俯仰结束。对于非常低的初始速度,在加速之前先进行简短的超机动部分。对于非常低的初始速度和非常高的初始飞行路径角,在超机动段之前先进行一个俯冲启动段。此处报告的最佳轨迹有两个目的。首先,他们可以通过突出在战斗中最有利的飞行特性来使飞机设计师受益。其次,它们可以使飞机飞行员受益,成为近似最佳轨迹的制导轨迹的基础。

著录项

  • 作者

    Dabney, James Bruster.;

  • 作者单位

    Rice University.;

  • 授予单位 Rice University.;
  • 学科 Aerospace engineering.
  • 学位 Ph.D.
  • 年度 1998
  • 页码 177 p.
  • 总页数 177
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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