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Computing provably safe aircraft to aircraft spacing for closely spaced parallel approaches

机译:对于紧密间隔的平行进近计算可证明安全的飞机到飞机的间距

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One of the requirements for closely spaced parallel approaches is the proof that possible blunders of the adjacent aircraft do not lead to a loss of separation. Our paper addresses this problem by considering the blunderer as a "pursuer" and the other aircraft as an "evader". We then use differential game methodology to find the safe region in which it is guaranteed that blunders do not lead to a loss of separation. We apply the technique to a practical case to show how the minimum safe longitudinal separation can be computed. Finally, simulation is performed to show how the technique can be used as an alerting algorithm for onboard on-line computation.
机译:紧密间隔平行进近的要求之一是证明相邻飞机的可能失误不会导致间隔损失。我们的论文通过将突击者视为“追逐者”,将另一架飞机视为“逃避者”来解决此问题。然后,我们使用差分博弈方法来找到安全区域,在该安全区域中,确保失误不会导致分离损失。我们将该技术应用于实际案例,以显示如何计算最小安全纵向间距。最后,进行仿真以显示该技术如何用作机载在线计算的警报算法。

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