This paper introduces the windy clustered prize-collecting arc-routing problem. It is an arc-routing problem where each demand edge is associated with a profit that is collected once if the edge is serviced, independent of the number of times the edge is traversed. It is further required that if a demand edge is serviced, then all the demand edges of its component are also serviced. A mathematical programming formulation is given and some polyhedral results including several facet-defining and valid inequalities are presented. The separation problem for the different families of inequalities is studied. Numerical results from computational experiments are analyzed.Peer Reviewe
A profit and a demand are associated with each edge of a set of profitable edges of a given graph. A...
The team orienteering arc routing problem (TOARP) is the extension to the arc routing setting of the...
Eulerian graphs have a closed walk traversing each edge exactly once. Finding such a walk is a basic...
This paper introduces the windy clustered prize-collecting arc-routing problem. It is an arc-routing...
The final publication is available at Springer via http://dx.doi.org/10.1007/s11750-017-0437-4This p...
The team orienteering arc routing problem (TOARP) is the extension to the arc routing setting of the...
The team orienteering arc routing problem (TOARP) is the extension to the arc routing setting of the...
As explained in Chapter 4, most realistic Arc Routing Problems are known to be NP-hard. Therefore we...
[EN] In this paper we study the profitable windy rural postman problem. This is an arc routing probl...
This paper introduces a new arc routing problem for the optimization of a collaboration scheme among...
This paper introduces a new arc routing problem for the optimization of a collaboration scheme among...
In this work we present an algorithm for solving the Prize-collecting Rural Postman Problem. This pr...
In this paper we consider the Capacitated Arc Routing Problem, in which a fleet of K vehicles, all o...
AbstractThe Open Capacitated Arc Routing Problem (OCARP) is a NP-hard combinatorial optimization pro...
The Open Capacitated Arc Routing Problem (OCARP) is a NP-hard combinatorial optimization problem whe...
A profit and a demand are associated with each edge of a set of profitable edges of a given graph. A...
The team orienteering arc routing problem (TOARP) is the extension to the arc routing setting of the...
Eulerian graphs have a closed walk traversing each edge exactly once. Finding such a walk is a basic...
This paper introduces the windy clustered prize-collecting arc-routing problem. It is an arc-routing...
The final publication is available at Springer via http://dx.doi.org/10.1007/s11750-017-0437-4This p...
The team orienteering arc routing problem (TOARP) is the extension to the arc routing setting of the...
The team orienteering arc routing problem (TOARP) is the extension to the arc routing setting of the...
As explained in Chapter 4, most realistic Arc Routing Problems are known to be NP-hard. Therefore we...
[EN] In this paper we study the profitable windy rural postman problem. This is an arc routing probl...
This paper introduces a new arc routing problem for the optimization of a collaboration scheme among...
This paper introduces a new arc routing problem for the optimization of a collaboration scheme among...
In this work we present an algorithm for solving the Prize-collecting Rural Postman Problem. This pr...
In this paper we consider the Capacitated Arc Routing Problem, in which a fleet of K vehicles, all o...
AbstractThe Open Capacitated Arc Routing Problem (OCARP) is a NP-hard combinatorial optimization pro...
The Open Capacitated Arc Routing Problem (OCARP) is a NP-hard combinatorial optimization problem whe...
A profit and a demand are associated with each edge of a set of profitable edges of a given graph. A...
The team orienteering arc routing problem (TOARP) is the extension to the arc routing setting of the...
Eulerian graphs have a closed walk traversing each edge exactly once. Finding such a walk is a basic...