TSPLIB

TSPLIB is a library of sample instances for the TSP (and related problem) from various sources and of various types. Instances of the following problem classes are available. Symmetric traveling salesman problem (TSP) Hamiltonian cycle problem (HCP) Asymmetric traveling salesman problem (ATSP) Sequential ordering problem (SOP) Capacitated vehicle routing problem (CVRP)


References in zbMATH (referenced in 513 articles , 1 standard article )

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  1. García-Nové, Eva M.; Alcaraz, Javier; Landete, Mercedes; Monge, Juan F.; Puerto, Justo: Rank aggregation in cyclic sequences (2017)
  2. Kalmár-Nagy, Tamás; Giardini, Giovanni; Bak, Bendegúz Dezso: The multiagent planning problem (2017)
  3. Mjirda, Anis; Todosijević, Raca; Hanafi, Saïd; Hansen, Pierre; Mladenović, Nenad: Sequential variable neighborhood descent variants: an empirical study on the traveling salesman problem (2017)
  4. Pferschy, Ulrich; Staněk, Rostislav: Generating subtour elimination constraints for the TSP from pure integer solutions (2017)
  5. Sakiyama, Tomoko; Arizono, Ikuo: Can the agent with limited information solve travelling salesman problem? (2017)
  6. Sundar, Kaarthik; Rathinam, Sivakumar: Multiple depot ring star problem: a polyhedral study and an exact algorithm (2017)
  7. Bian, Zhengbing; Gu, Qian-Ping; Zhu, Mingzhe: Practical algorithms for branch-decompositions of planar graphs (2016)
  8. Blanquero, Rafael; Carrizosa, Emilio; G.-Tóth, Boglárka; Nogales-Gómez, Amaya: $p$-facility Huff location problem on networks (2016)
  9. Büttner, Sabine; Krumke, Sven O.: Robust optimization for routing problems on trees (2016)
  10. Buzna, Ľuboš; Koháni, Michal; Janáček, Jaroslav: An approximative lexicographic MIN-MAX approach to the discrete facility location problem (2016)
  11. Calvete, Herminia I.; Galé, Carmen; Iranzo, José A.: MEALS: a multiobjective evolutionary algorithm with local search for solving the bi-objective ring star problem (2016)
  12. Castro de Andrade, Rafael: New formulations for the elementary shortest-path problem visiting a given set of nodes (2016)
  13. Changdar, Chiranjit; Mahapatra, G.S.; Pal, Rajat Kumar: A modified genetic algorithm-based approach to solve constrained solid TSP with time window using interval valued parameter (2016)
  14. Deng, Yicheng; Ren, Shengce; Yin, Lvjiang: Improved fruit fly optimization algorithm-based traveling salesman problem (2016)
  15. Elshaikh, Abdalla; Salhi, Said; Brimberg, Jack; Mladenović, Nenad; Callaghan, Becky; Nagy, Gábor: An adaptive perturbation-based heuristic: an application to the continuous $p$-centre problem (2016)
  16. Erdoğan, Güneş; Laporte, Gilbert; Rodríguez Chía, Antonio M.: Exact and heuristic algorithms for the Hamiltonian $p$-median problem (2016)
  17. Gunawan, Aldy; Lau, Hoong Chuin; Vansteenwegen, Pieter: Orienteering problem: a survey of recent variants, solution approaches and applications (2016)
  18. Leitner, Markus: Integer programming models and branch-and-cut approaches to generalized $\0,1,2$-survivable network design problems$ (2016)
  19. Leitner, Markus: Layered graph models and exact algorithms for the generalized hop-constrained minimum spanning tree problem (2016)
  20. Marzban, Marjan; Gu, Qian-Ping; Jia, Xiaohua: New analysis and computational study for the planar connected dominating set problem (2016)

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Further publications can be found at: http://comopt.ifi.uni-heidelberg.de/publications/index.html