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Minimizing takeoff and landing risk in helicopter pickup and delivery operations
Institution:1. Molde University College, The Norwegian School of Logistics, 6405 Molde, Norway;2. United Institute of Informatics Problems, National Academy of Sciences of Belarus, Surganova 6, 220012 Minsk, Belarus;1. Schulich School of Business, York University, Toronto, Ontario, Canada M3J 1P3;2. InstitutoTecnológico y de EstudiosSuperiores de Monterrey I.T.E.S.M., Monterrey, Nuevo León 64849, Mexico;1. Universidade Federal de Uberlândia, Faculdade de Engenharia Mecânica, Laboratório de Mecânica de Estruturas Prof. José Eduardo Tannús Reis, Brazil;2. Université Toulouse, ICA, ISAE, France;3. Université Toulouse, ICA, UPS, France;4. Université Toulouse, DMIA, ISAE, France;1. Computer Vision & Systems, Université Laval, Canada;2. Cenre for Pattern Recognition & Data Analytics, Deakin University, Geelong, VIC 3216, Australia
Abstract:The problem of minimizing total helicopter passenger risk caused by takeoffs and landings is studied. There are passenger pickup and delivery demands to be satisfied at given points by flights starting and ending in the same heliport and visiting several points. For each point, the delivery demand is the number of passengers to be transported from the heliport to this point and the pickup demand is the number of different passengers to be transported from this point to the heliport. Each pickup and delivery demand must be satisfied in full by one flight. There are an upper bound on the number of flights and an upper bound on the helicopter passenger capacity. The objective function is a linear combination of the numbers of passengers involved in takeoffs and landings at visited points. A solution is characterized by the number of flights, sets of visited points and their sequences for all flights. Properties of optimal solutions are established. Several cases are proved NP-hard. A quadratic boolean programming formulation and two dynamic programming algorithms are suggested for the general case. Computer experiments demonstrated that they are able to solve real-life instances. Polynomial time algorithms are presented for special cases. Implementation of the suggested solutions into the real helicopter operations should decrease the number of fatalities.
Keywords:Combinatorial optimization  Dynamic programming  Routing  Scheduling  Risk
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