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A maximum-entropy approach to minimising resource contention in aircraft routing for optimisation of airport surface operations

机译:最大熵方法可最大程度地减少飞机路线中的资源争用,以优化机场水面运营

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摘要

We propose a new application of information entropy and motivate this application with the problem of routing aircraft between their gates and assigned runways for optimising airport surface operations. In this context, the more clustered (i.e., the less scattered) the scheduled uses of taxiway links, the higher temporal resource contention, which in turn results in higher congestion probability and larger amounts of delays, wasted fuel and emissions. A measure of 'scatteredness' is needed. The connection between such a measure and entropy lies in the fact that the arrival times of the n aircraft that reach a given taxiway link within a given time interval partition the interval into n + 1 subintervals. The n + I corresponding subinterval-length proportions constitute a probability distribution, and the entropy of this distribution can be used to measure the scatteredness of the use pattern. Our numerical experience demonstrates the significant advantage of entropy maximisation in aircraft taxiway routing.
机译:我们提出了一种信息熵的新应用,并通过在飞机的登机口和分配的跑道之间路由飞机以优化机场水面运行的问题来激发这种应用。在这种情况下,滑行道路线的计划使用越集中(即分散程度越小),临时资源争用就越高,这反过来导致更高的拥塞概率和更大的延误,浪费的燃料和排放。需要衡量“分散性”。这种度量与熵之间的联系在于,在给定时间间隔内到达给定滑行道链接的n架飞机的到达时间将间隔划分为n +1个子间隔。 n + I个对应的子间隔长度比例构成一个概率分布,并且该分布的熵可用于测量使用模式的分散性。我们的数值经验证明了熵最大化在飞机滑行道路径中的显着优势。

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