Given a directed graph with non-negative arc lengths, the Constrained Shortest Path Tour Problem (CSPTP) is aimed at finding a shortest path from a single-origin to a single-destination, such that a sequence of disjoint and possibly different-sized node subsets are crossed in a given fixed order. Moreover, the optimal path must not include repeated arcs. In this paper, for the (CSPTP) we propose a new mathematical model and a new efficient Branch & Bound method. Extensive computational experiments have been carried out on a significant set of test problems in order to evaluate empirically the performance of the proposed approach.
Ferone, D., Festa, P., Guerriero, F. (2020). An efficient exact approach for the constrained shortest path tour problem. OPTIMIZATION METHODS & SOFTWARE, 35(1), 1-20 [10.1080/10556788.2018.1548015].
An efficient exact approach for the constrained shortest path tour problem
Ferone, D;
2020
Abstract
Given a directed graph with non-negative arc lengths, the Constrained Shortest Path Tour Problem (CSPTP) is aimed at finding a shortest path from a single-origin to a single-destination, such that a sequence of disjoint and possibly different-sized node subsets are crossed in a given fixed order. Moreover, the optimal path must not include repeated arcs. In this paper, for the (CSPTP) we propose a new mathematical model and a new efficient Branch & Bound method. Extensive computational experiments have been carried out on a significant set of test problems in order to evaluate empirically the performance of the proposed approach.File | Dimensione | Formato | |
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