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ROUTING OF AIRPLANES TO TWO RUNWAYS: MONOTONICITY OF OPTIMAL CONTROLS

机译:飞机在两条跑道上的路线选择:最优控制的单调性

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We consider the problem of routing incoming airplanes to two runways of an airport. Due to air turbulence, the necessary separation time between two successive landing operations depends on the type of airplane. When viewed as a queuing problem, this means that we have dependent service times. The aim is to minimize the waiting times of aircrafts. We consider here a model in which arrivals form a stochastic process and the decision-maker does not know anything about future arrivals. We formulate this as a problem of stochastic dynamic programming and investigate the monotonicity of optimal routing strategies with respect to the workload of the runways, for example. We show that an optimal strategy is monotone (i.e., of switching type) only in a restricted case where decisions depend on the state of the runways only and not on the type of the arriving aircraft. Surprisingly, in the more realistic case where this type is also known to the decision-maker, monotonicity need not hold.
机译:我们考虑将进来的飞机路由到机场的两个跑道的问题。由于空气湍流,两次连续着陆操作之间的必要间隔时间取决于飞机的类型。当被视为排队问题时,这意味着我们的服务时间有所不同。目的是最小化飞机的等待时间。我们在这里考虑一个模型,其中到达是一个随机过程,决策者对未来的到达一无所知。例如,我们将其表述为随机动态规划问题,并针对跑道的工作量研究最佳航路策略的单调性。我们表明,最佳策略仅在决策仅取决于跑道状态而不取决于到达的飞机类型的有限情况下才是单调的(即转换类型)。令人惊讶的是,在更现实的情况下,决策者也知道这种类型,单调性不必成立。

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