GTSP Instances Library
The Generalized Traveling Salesman Problem (GTSP) is an extension of the Traveling Salesman Problem (TSP), where the node set is partitioned into clusters, and the objective is to find the shortest cycle that visits exactly (or, in some variations) at least) one node in each cluster. The problem is NP-hard. In 1997, Fischetti, Salazar Gonzalez and Toth  introduced a simple clustering procedure that can be used for creating GTSP instances out of TSP instances. The TSP instances were taken from a well known TSP instances library, TSPLIB, created by Gerhard Reinelt . Since then, such a testbed became a de facto standard that was used in virtually all the GTSP literature. On this website, you will find these instances in several formats. You will also find the best known solutions for each of these instances.
Keywords for this software
References in zbMATH (referenced in 7 articles )
Showing results 1 to 7 of 7.
- Helsgaun, Keld: Solving the equality generalized traveling salesman problem using the Lin-Kernighan-Helsgaun algorithm (2015)
- Tang, Xiaolin; Yang, Chunhua; Zhou, Xiaojun; Gui, Weihua: A discrete state transition algorithm for generalized traveling salesman problem (2015)
- Karapetyan, Daniel; Gutin, Gregory: Efficient local search algorithms for known and new neighborhoods for the generalized traveling salesman problem (2012)
- Karapetyan, D.; Gutin, G.: Lin-Kernighan heuristic adaptations for the generalized traveling salesman problem (2011)
- Gutin, Gregory; Karapetyan, Daniel: A memetic algorithm for the generalized traveling salesman problem (2010)
- Tasgetiren, M.Fatih; Suganthan, P.N.; Pan, Quan-Ke: An ensemble of discrete differential evolution algorithms for solving the generalized traveling salesman problem (2010)
- Gutin, Gregory; Karapetyan, Daniel: A memetic algorithm for the generalized traveling salesman problem (2008)