2020
DOI: 10.1287/trsc.2020.0991
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Two-Stage Stochastic Mixed-Integer Programming with Chance Constraints for Extended Aircraft Arrival Management

Abstract: The extended aircraft arrival management problem, as an extension of the classic aircraft landing problem, seeks to preschedule aircraft on a destination airport a few hours before their planned landing times. A two-stage stochastic mixed-integer programming model enriched by chance constraints is proposed in this paper. The first-stage optimization problem determines an aircraft sequence and target times over a reference point in the terminal area, called initial approach fix (IAF), so as to minimize the land… Show more

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Cited by 23 publications
(20 citation statements)
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“…The first source of uncertainty in our model is related to the earliest time that a flight would be able to land in the absence of congestion effects or adverse weather conditions at the destination airport. Following previous studies (Bennell et al (2017), Khassiba et al (2020)), we refer to this as the unconstrained landing time and denote it by A i for flight i ∈ F. Noting that A i may depend on many unpredictable factors and control interventions at various different stages of flight i's progress (including the pre-departure stage), we propose to make a distinction between pre-tactical uncertainty and tactical uncertainty and write…”
Section: Unconstrained Landing Timesmentioning
confidence: 99%
See 1 more Smart Citation
“…The first source of uncertainty in our model is related to the earliest time that a flight would be able to land in the absence of congestion effects or adverse weather conditions at the destination airport. Following previous studies (Bennell et al (2017), Khassiba et al (2020)), we refer to this as the unconstrained landing time and denote it by A i for flight i ∈ F. Noting that A i may depend on many unpredictable factors and control interventions at various different stages of flight i's progress (including the pre-departure stage), we propose to make a distinction between pre-tactical uncertainty and tactical uncertainty and write…”
Section: Unconstrained Landing Timesmentioning
confidence: 99%
“…Liu et al (2020) used a similar formulation, but allowed for limited or ambiguous information about the model parameters. Khassiba et al (2020) considered the optimization of a sequence of aircraft arriving at an initial approach fix (IAF) and used chance constraints to mitigate the risk of separation time violations.…”
Section: Introductionmentioning
confidence: 99%
“…For the uncertainty model, there is no restriction in selecting the distribution for the random variable. A natural choice is a Gaussian distribution, which has been widely used [37,38,36,46]. We can also use more complex models such as a mixture of two distributions, where one of the distributions can be used to model the uncertainty for regular flights and the other to model flights with heavy delays.…”
Section: Objective Function For the Probabilistic-based Model Under The Presence Of Uncertaintymentioning
confidence: 99%
“…On the one hand, only the required time of arrival (RTA) on the runway is optimized, assuming the aircraft can arrive on time [19], in which an model-based [20] online 4D trajectory prediction or datadriven methods [21,22] can be applied to obtain the estimated time of arrival (ETA). Using more advanced modeling techniques, Khassiba et al [23][24][25] took flight time uncertainty under consideration, formulating a two-stage stochastic programming model to obtain robust landing sequences. On the other hand, arrival trajectories can also be included for scheduling a conflict-free solution [26][27][28][29].…”
Section: Introductionmentioning
confidence: 99%