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Author(s)

James Schummer

Azar Abizada

We analyze three applied incentive compatibility conditions within a class of queueing problems; a prominent application is reassignment of flights to airport landing slots. Flights are preassigned to landing slots feasible for their arrival times. After airlines report (privately learned) updates about flight times and cancelations, the FAA's objective is to create a new queue that minimizes some measure of delay. We separately consider airlines' incentives to misreport their flights' (i) feasible arrival times, (ii) delay costs, or (iii) cancelations. Our first three results show that any fully efficient rescheduling rule must be manipulable by each of these three methods separately. By weakening efficiency to a form currently achieved by the FAA, we show that one can recover incentive compatibility with respect to (ii) and (iii). This cannot be done with the FAA's current rule, but is achieved with rules based on Deferred Acceptance (DA) algorithms. DA rules need not elicit delay cost information, which is significant in that the FAA's rule also does not do this. We also show that any rule ignoring such information remains manipulable via (i). This model also fills a gap in the matching literature as a one-sided version of the Gale-Shapley College Admissions model, but where only "college" (airline) preferences are relevant. This is a counterpart to the School Choice matching model (Abdulkadiroglu and Sonmez (2003)), which is the one-sided version of College Admissions where only "student" preferences are relevant.
Date Published: 2017
Citations: Schummer, James, Azar Abizada. 2017. Incentives in Landing Slot Problems. Journal of Economic Theory. 29-55.