2006
DOI: 10.1007/s10288-006-0009-1
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An exact algorithm for team orienteering problems

Abstract: Optimising routing of vehicles constitutes a major logistic stake in many industrial contexts. We are interested here in the optimal resolution of special cases of vehicle routing problems, known as team orienteering problems. In these problems, vehicles are guided by a reward that can be collected from customers, while the length of routes is limited. The main difference with classical vehicle routing problems is that not all customers have to be visited. The solution method we propose here is based on a Bran… Show more

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Cited by 175 publications
(157 citation statements)
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“…The TOP has two characteristics [4,18]: the objective function is the maximum total profit and all targets are visited, at most, once. Clearly, for such problems, it is difficult to build the vehicle routing problem (VRP) model because the goal of the VRP is to use the minimum number of vehicles to serve all the vertices or to use the minimum total travel distance with a fixed number of vehicles [19,20]. Currently, the TOP has been widely used in solving tourist trip design problems [6,10,21], mobile crowdsourcing problems [22][23][24], UAV task allocation problems [25,26], pharmaceutical sales representative planning problems [27], and resource management allocation problem during wildfires [28].…”
Section: Related Workmentioning
confidence: 99%
“…The TOP has two characteristics [4,18]: the objective function is the maximum total profit and all targets are visited, at most, once. Clearly, for such problems, it is difficult to build the vehicle routing problem (VRP) model because the goal of the VRP is to use the minimum number of vehicles to serve all the vertices or to use the minimum total travel distance with a fixed number of vehicles [19,20]. Currently, the TOP has been widely used in solving tourist trip design problems [6,10,21], mobile crowdsourcing problems [22][23][24], UAV task allocation problems [25,26], pharmaceutical sales representative planning problems [27], and resource management allocation problem during wildfires [28].…”
Section: Related Workmentioning
confidence: 99%
“…A branch-and-price approach to solve problems with 2-4 team members and up to 100 locations is proposed in [17].…”
Section: Related Workmentioning
confidence: 99%
“…The TOP is known to be NP-hard (Laporte and Martello 1990;Boussier et al 2007). Thus, several heuristics and metaheuristics for this problem class have been proposed in the literature.…”
Section: Literature Reviewmentioning
confidence: 99%