Here you find instance definitions and the best known upper and lower bounds (to our knowledge) for the 34 instances of the mgval (ß=0.50) benchmark derived from the CARP by Bosco et al. [BLMV]. The values for the upper and lower bounds reported in the table only include traversal costs, i.e. service costs are omitted.
Instance definitions (text)
The mgval_0.50 instance definitions can be found, as a zip-file here.
Best known results for the mgval_0.50 benchmark
For the Upper Bound values in blue, you get the detailed solution by clicking on the value.
BLMV - A. Bosco, D. Lagana, R. Musmanno, and F. Vocaturo. Modeling and solving the mixed capacitated general routing problem. Optimization Letters (2012), pp 1-19, doi 10.1007/s11590-012-0552-y.
BLMV2 - A. Bosco, D. Lagana, R. Musmanno, and F. Vocaturo. A matheuristic algorithm for the mixed capacitated general routing problem. Networks, in press.
BLW - L. Bach, J. Lysgaard, S. Wøhlk. A Branch-and-Cut-and-Price Algorithm for the Mixed Capacitated General Routing Problem. In L. Bach: Routing and Scheduling Problems – Optimization using Exact and Heuristic Methods. Ph.D. dissertation, School of Business and Social Sciences, Aarhus University, Denmark, 2014.
DDHI - M. Dell'Amico, J. C. Díaz Díaz, G. Hasle, M. Iori. An Adaptive Iterated Local Search for the Mixed Capacitated General Routing Problem. SINTEF Report A26278. 2014-05-16. ISBN 978-82-14-05361-6.
G - K. A. Gaze, G. Hasle, C. Mannino. Column Generation for the Mixed Capacitated General Routing Problem. Talk at WARP 1 - First Workshop on Arc Routing Problems, Copenhagen May 22-24 2013.