The cycle trip planning problem (CTPP) can be formulated as a variant of the arc orienteering problem (AOP). The CTPP aims at finding a route with the highest possible score, in a directed graph, among those having a total length that does not exceed some given upper bound. The contributions of this paper are a new mathematical programming model for the CTPP and two solution methods. The first is a branch-and-cut approach that is able to solve small problem instances to optimality and the second is a metaheuristic that solves CTPP and AOP instances of realistic size to near optimality.status: publishe
During the last decade, a number of challenging applications in logistics, tourism and other fields ...
Bicycles are becoming an increasingly popular mean of transport. Being healthy and affordable, they ...
The Orienteering Problem (OP) has received a lot of attention in the past few decades. The OP is a r...
The cycle trip planning problem (CTPP) can be formulated as a variant of the arc orienteering proble...
We present a novel approach to path finding in a directed graph, namely finding the route with the h...
In the context of recreational routing, the problem of finding a route which starts and ends in the ...
Planning routes for recreational cyclists is challenging because they prefer longer more scenic rout...
Problems associated with determining optimal routes from one or several depots (origin, home city) t...
In the Team OrienteeringArc Routing Problem (TOARP) the potential customers are located on the arcs ...
The orienteering problem is a route optimization problem which consists of finding a simple cycle th...
AbstractProblems associated with determining optimal routes from one or several depots (origin, home...
This paper studies the target visitation arc routing problem on an undirected graph. This problem co...
[EN] In arc routing problems, customers are located on arcs, and routes of minimum cost have to be i...
The present article introduces the outdoor activity tour suggestion problem (OATSP). This problem in...
The team orienteering arc routing problem (TOARP) is the extension to the arc routing setting of the...
During the last decade, a number of challenging applications in logistics, tourism and other fields ...
Bicycles are becoming an increasingly popular mean of transport. Being healthy and affordable, they ...
The Orienteering Problem (OP) has received a lot of attention in the past few decades. The OP is a r...
The cycle trip planning problem (CTPP) can be formulated as a variant of the arc orienteering proble...
We present a novel approach to path finding in a directed graph, namely finding the route with the h...
In the context of recreational routing, the problem of finding a route which starts and ends in the ...
Planning routes for recreational cyclists is challenging because they prefer longer more scenic rout...
Problems associated with determining optimal routes from one or several depots (origin, home city) t...
In the Team OrienteeringArc Routing Problem (TOARP) the potential customers are located on the arcs ...
The orienteering problem is a route optimization problem which consists of finding a simple cycle th...
AbstractProblems associated with determining optimal routes from one or several depots (origin, home...
This paper studies the target visitation arc routing problem on an undirected graph. This problem co...
[EN] In arc routing problems, customers are located on arcs, and routes of minimum cost have to be i...
The present article introduces the outdoor activity tour suggestion problem (OATSP). This problem in...
The team orienteering arc routing problem (TOARP) is the extension to the arc routing setting of the...
During the last decade, a number of challenging applications in logistics, tourism and other fields ...
Bicycles are becoming an increasingly popular mean of transport. Being healthy and affordable, they ...
The Orienteering Problem (OP) has received a lot of attention in the past few decades. The OP is a r...