Problema do caixeiro viajante alugador com passageiro

This paper presents a new variant of the Traveling Salesman Problem not yet described in the literature, called the Traveling Car Renter with Passengers. This problem provides a set of cities, a set of vehicles and a set of potential passengers. The salesman's tour can be done using di erent...

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Autor principal: Sabry, Gustavo de Araújo
Outros Autores: Goldbarg, Marco César
Formato: doctoralThesis
Idioma:pt_BR
Publicado em: Universidade Federal do Rio Grande do Norte
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Endereço do item:https://repositorio.ufrn.br/jspui/handle/123456789/30184
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Resumo:This paper presents a new variant of the Traveling Salesman Problem not yet described in the literature, called the Traveling Car Renter with Passengers. This problem provides a set of cities, a set of vehicles and a set of potential passengers. The salesman's tour can be done using di erent vehicles, i.e., the problem encompasses the process of car rental. The proposed model also includes elements related to the sharing of the seats of the used vehicle, i.e., in the cities there may be people interested in traveling to a certain destination and willing to share the costs with the salesman while they are aboard in the vehicle. The objective of the problem is to determine, in a graph, the Hamiltonian cycle with the lowest cost considering the vehicles' exchanges and the shipments along the tour. The problem is made up of several interlinked decisions: the sequence of visited cities, the order of used cars, the cities where the cars must be rented and/or delivered and the passengers' boarding scheme. The de nition of the proposed problem involves the combination of two important concepts that are currently being widely used in the eld of transportation: car rental and ride-sharing. Three formulations of mixed integer programming are proposed. These formulations are linearized using di erent techniques, resulting in six linearized models. These models are implemented in a solver and validated. In addition, three naive heuristics and three metaheuristics are presented to solve the problem. Comparative computational experiments and performance tests are performed on a set of 90 instances. The results obtained are compared and the conclusions are reported.