An Adaptive Large Neighbourhood Search Heuristic for the Capacitated Arc-Routing Problem with Stochastic Demands

Published Online:https://doi.org/10.1287/trsc.1090.0290

References

  • Ahr D. Contributions to multiple postmen problems. (2004) . Ph.D. thesis, University of Heidelberg, Heidelberg, GermanyGoogle Scholar
  • Amberg A., Voss S. A hierarchical relaxation lower bound for the capacitated arc routing problem. Proc. 35th Annual Hawaii Internat. Conf. System Sci. (2002) CrossrefGoogle Scholar
  • Assad A. A., Golden B. L., Ball M. O., Magnanti T. L., Monma C. L., Nemhauser G. L. Arc routing methods and applications. Network Routing, Handbooks in Operations Research and Management Science (1995) (North-Holland, Amsterdam) 375–483Google Scholar
  • Baldacci R., Maniezzo V. Exact methods based on node-routing formulations for undirected arc-routing problems. Networks (2006) 47:52–60CrossrefGoogle Scholar
  • Belenguer J. M., Benavent E. The capacitated arc routing problem: Valid inequalities and facets. Computational Optim. Appl. (1998) 10:165–187CrossrefGoogle Scholar
  • Belenguer J. M., Benavent E. A cutting plane algorithm for the capacitated arc routing problem. Comput. Oper. Res. (2003) 30:705–728CrossrefGoogle Scholar
  • Benavent E., Campos V., Corberán A., Mota E. The capacitated arc routing problem: Lower bounds. Networks (1992) 22:669–690CrossrefGoogle Scholar
  • Bertsimas D. J. A vehicle routing problem with stochastic demand. Oper. Res. (1992) 40:574–585LinkGoogle Scholar
  • Bertsimas D. J., Jaillet P., Odoni A. R. A priori optimization. Oper. Res. (1990) 38:1019–1033LinkGoogle Scholar
  • Beullens P., Muyldermans L., Cattrysse D., Van Oudheusden D. A guided local search heuristic for the capacitated arc routing problem. Eur. J. Oper. Res. (2003) 147:629–643CrossrefGoogle Scholar
  • Brandão J., Eglese R. A deterministic tabu search algorithm for the capacitated arc routing problem. Comput. Oper. Res. (2008) 35:1112–1126CrossrefGoogle Scholar
  • Doerner K. F., Hartl R. F., Maniezzo V., Reimann M. Applying ant colony optimization to the capacitated arc routing problem. Lecture Notes in Computer Science (2004) 3172(Springer, Berlin) 420–421Google Scholar
  • Dror M.Arc Routing Theory, Solutions, and Applications (2000) (Kluwer, Boston) CrossrefGoogle Scholar
  • Dueck G. New optimization heuristics: The great deluge algorithm and the record-to-record travel. J. Computational Phys. (1993) 104:86–92CrossrefGoogle Scholar
  • Eglese R. W., Letchford A., Dror M. Polyhedral theory for arc routing problems. Arc Routing. Theory, Solutions, and Applications (2000) (Kluwer, Boston) 199–230CrossrefGoogle Scholar
  • Eiselt H. A., Gendreau M., Laporte G. Arc routing problems. Part II: The rural postman problem. Oper. Res. (1995) 43:399–414LinkGoogle Scholar
  • Fleury G., Lacomme P., Prins C. Evolutionary algorithms for stochastic arc routing problems. Lecture Notes Comput. Sci. (2004) 3005(Springer, Berlin) 501–512CrossrefGoogle Scholar
  • Fleury G., Lacomme P., Prins C. Stochastic capacitated arc routing problem. (2005a) . Research Report LIMOS/RR-05–12, Université Blaise Pascal, Clermont-Ferrand, FranceGoogle Scholar
  • Fleury G., Lacomme P., Prins C., Ramdane-Chérif W. Improving robustness of solutions to arc routing problems. J. Oper. Res. Soc. (2005b) 56:526–538CrossrefGoogle Scholar
  • Gendreau M., Laporte G., Séguin R. A tabu search heuristic for the vehicle routing problem with stochastic demands and customers. Oper. Res. (1996) 44:469–477LinkGoogle Scholar
  • Ghiani G., Improta G., Laporte G. The capacitated arc routing problem with intermediate facilities. Networks (2001) 37:134–143CrossrefGoogle Scholar
  • Ghiani G., Laganà D., Laporte G., Musmanno R. A branch-and-cut algorithm for the undirected capacitated arc routing problem. (2009) . Working paper, HEC, Montreal, Quebec, CanadaGoogle Scholar
  • Golden B. L., Wong R. T. Capacitated arc routing problems. Networks (1981) 11:305–315CrossrefGoogle Scholar
  • Golden B. L., DeArmon J. S., Baker E. K. Computational experiments with algorithms for a class of routing problems. Comput. Oper. Res. (1983) 10:47–59CrossrefGoogle Scholar
  • Gómez-Cabrero D., Belenguer J. M., Benavent E. Cutting plane and column generation for the capacitated arc routing problem. Proc. ORP3 Conf. (2005) Valencia, SpainGoogle Scholar
  • Hertz A., Mittaz M. A variable neighbourhood descent algorithm for the undirected capacitated arc routing problem. Transportation Sci. (2001) 35:425–434LinkGoogle Scholar
  • Hertz A., Laporte G., Mittaz M. A tabu search heuristic for the capacitated arc routing problem. Oper. Res. (2000) 48:129–135LinkGoogle Scholar
  • Hirabayashi R., Saruwatari Y., Nishida N. Tour construction algorithm for the capacitated arc routing problems. Asia-Pacific J. Oper. Res. (1992a) 9:155–175Google Scholar
  • Hirabayashi R., Saruwatari Y., Nishida N. Node duplication lower bounds for the capacitated arc routing problem. J. Oper. Res. Soc. Japan (1992b) 35:119–133Google Scholar
  • Lacomme P., Prins C., Ramdane-Chérif W. Competitive memetic algorithms for arc routing problems. Ann. Oper. Res. (2004) 131:159–185CrossrefGoogle Scholar
  • Lenstra J. K., Rinnooy Kan A. G. H. On general routing problems. Networks (1976) 5:273–280CrossrefGoogle Scholar
  • Letchford A. N., Oukil A. Exploiting sparsity in pricing routines for the capacitated arc routing problem. Computers Oper. Res. (2009) 36:2320–2327CrossrefGoogle Scholar
  • Li F., Golden B. L., Wasil E. A. A record-to-record travel algorithm for solving the heterogeneous fleet vehicle routing problem. Comput. Oper. Res. (2007) 34:2734–2742CrossrefGoogle Scholar
  • Longo H., Poggi de Aragão M., Uchoa E. Solving capacitated arc routing problems using a transformation to the CVRP. Comput. Oper. Res. (2006) 33:1823–1837CrossrefGoogle Scholar
  • Polacek M., Doerner K. F., Hartl R. F., Maniezzo V. A variable neighbourhood search for the capacitated arc routing problem with intermediate facilities. J. Heuristics (2008) 14:405–423CrossrefGoogle Scholar
  • Ropke S., Pisinger D. An adaptive large neighbourhood search heuristic for the pickup and delivery problem with time windows. Transportation Sci. (2006) 40:455–472LinkGoogle Scholar
  • Shaw P. A new local search algorithm providing high quality solutions to vehicle routing problems. (1997) . Technical report, Department of Computer Science, University of Strathclyde, Glasgow, ScotlandGoogle Scholar
  • Welz S. A. Optimal solutions for the capacitated arc routing problem using integer programming. (1994) . Unpublished doctoral dissertation, Department of Quantitative Analysis and Operations Management, University of Cincinnati, CincinnatiGoogle Scholar
  • Wøhlk S. New lower bounds for the capacitated arc routing problem. Comput. Oper. Res. (2006) 33:3458–3472CrossrefGoogle Scholar
  • Wøhlk S., Golden B. L., Raghavan S., Wasil E. A. A decade of capacitated arc routing. The Vehicle Routing Problem: Latest Advances and New Challenges (2008) (Springer, Boston) 29–48CrossrefGoogle Scholar
INFORMS site uses cookies to store information on your computer. Some are essential to make our site work; Others help us improve the user experience. By using this site, you consent to the placement of these cookies. Please read our Privacy Statement to learn more.