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The Time Dependent Traveling Salesman Planning Problem in Controlled Airspace
Institution:1. LAMSADE, Université Paris-Dauphine, Place du Maréchal de Lattre de Tassigny, 75775 Paris, France;2. ENAV S.p.A, Italian Agency for Air Navigation Services Via Salaria 716 Roma, Italy;3. DEI, University of Bologna, Viale Risorgimento 2, 40136 Bologna, Italy;1. Alliance Manchester Business School, University of Manchester, Manchester, UK;2. Nhl Stenden University of Applied Science, Technical Business School (Technische Bedrijfskunde), Academy of Technology and Innovation, Leeuwarden, the Netherlands;3. Department of Industrial Engineering, Girne American University, Girne, Turkey;4. Department of Industrial Engineering, Eastern Mediterranean University, Famagusta, Turkey
Abstract:The integration of drones into civil airspace is one of the most challenging problems for the automation of the controlled airspace, and the optimization of the drone route is a key step for this process. In this paper, we optimize the route planning of a drone mission that consists of departing from an airport, flying over a set of mission way points and coming back to the initial airport. We assume that during the mission a set of piloted aircraft flies in the same airspace and thus the cost of the drone route depends on the air traffic and on the avoidance maneuvers used to prevent possible conflicts. Two air traffic management techniques, i.e., routing and holding, are modeled in order to maintain a minimum separation between the drone and the piloted aircraft. The considered problem, called the Time Dependent Traveling Salesman Planning Problem in Controlled Airspace (TDTSPPCA), relates to the drone route planning phase and aims to minimize the total operational cost. Two heuristic algorithms are proposed for the solution of the problem. A mathematical formulation based on a particular version of the Time Dependent Traveling Salesman Problem, which allows holdings at mission way points, and a Branch and Cut algorithm are proposed for solving the TDTSPPCA to optimality. An additional formulation, based on a Travelling Salesman Problem variant that uses specific penalties to model the holding times, is proposed and a Cutting Plane algorithm is designed. Finally, computational experiments on real-world air traffic data from Milano Linate Terminal Maneuvering Area are reported to evaluate the performance of the proposed formulations and of the heuristic algorithms.
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