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Items where Author is "Laporte, Gilbert"

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Number of items: 51.

A

Angelica Salazar-Aguilar, M., Langevin, A., & Laporte, G. (2014). The multi-district team orienteering problem. Computers and Operations Research, 41(1), 76-82. External link

Anily, S., Gendreau, M., & Laporte, G. (2006). The Preemptive Swapping Problem on a Tree. (Technical Report n° G-2005-69). External link

Alberto Cabral, E., Gendreau, M., Ghiani, G., & Laporte, G. (2003). Solving the hierarchical Chinese postman problem as a rural postman problem. European Journal of Operational Research, 155(1), 44-50. External link

B

Bordenave, C., Gendreau, M., & Laporte, G. (2008). A branch-and-cut algorithm for the non-preemptive swapping problem. (Technical Report n° CIRRELT-2008-22). External link

Bordenave, C., Gendreau, M., & Laporte, G. (2008). A branch-and-cut algorithm for the preemptive swapping problem. (Technical Report n° CIRRELT-2008-23). External link

Bordenave, C., Gendreau, M., & Laporte, G. (2008). Heuristics for the mixed swapping problem. (Technical Report n° CIRRELT-2008-24). External link

Bourjolly, J.-M., Gaboune, B., Laporte, G., & Soumis, F. (1994). Optimal Policies for Some Discrete Sequencing Problems Arising in Flexible Manufacturing. (Technical Report n° G-93-31). External link

C

Cherkesly, M., Desaulniers, G., Irnich, S., & Laporte, G. (2016). Branch-price-and-cut algorithms for the pickup and delivery problem with time windows and multiple stacks. European Journal of Operational Research, 250(3), 782-793. External link

Cherkesly, M., Desaulniers, G., Irnich, S., & Laporte, G. (2015). Branch-price-and-cut algorithms for the pickup and delivery problem with time windows and multiple stacks. (Technical Report n° G-2015-25). External link

Cherkesly, M., Desaulniers, G., & Laporte, G. (2015). Branch-Price-and-Cut Algorithms for the Pickup and Delivery Problem with Time Windows and Last-in-First-Out Loading. Transportation Science, 49(4), 752-766. External link

Cherkesly, M., Desaulniers, G., & Laporte, G. (2015). A population-based metaheuristic for the pickup and delivery problem with time windows and LIFO loading. Computers and Operations Research, 62, 23-35. External link

Cherkesly, M., Desaulniers, G., & Laporte, G. (2014). A population-based metaheuristic for the pickup and delivery problem with time windows and LIFO loading. (Technical Report n° G-2014-66). External link

Cherkesly, M., Desaulniers, G., & Laporte, G. (2013). Branch-Price-and-Cut Algorithms for the Pickup and Delivery Problem with Time Windows and LIFO Loading. (Technical Report n° G-2013-31). External link

Cordeau, J.-F., Gendreau, M., Hertz, A., Laporte, G., & Sormany, J.-S. (2005). New heuristics for the vehicle routing problem. In Langevin, A., & Riopel, D. (eds.), Logistics systems : design and optimization (pp. 279-297). External link

Cordeau, J.-F., Gendreau, M., Hertz, A., Laporte, G., & Sormany, J.-S. (2004). New Heuristics for the Vehicle Routing Problem. (Technical Report n° G-2004-33). External link

Cabral, E. A., Gendreau, M., Ghiani, G., & Laporte, G. (2002). Solving the Hierarchical Chinese Postman Problem as a Rural Postman Problem. (Technical Report n° G-2001-10). External link

D

Desrosiers, J., Laporte, G., Sauvé, M., Soumis, F., & Taillefer, S. (1988). Vehicle routing with full loads. Computers & Operations Research, 15(3), 219-226. External link

Desrosiers, J., Laporte, G., Sauvé, M., Soumis, F., & Taillefer, S. (1987). Vehicle Routing with Full Loads. (Technical Report n° G-85-21). External link

G

Gaboune, B., Laporte, G., & Soumis, F. (2017). Expected Distances between Two Uniformly Distributed Random Points in Rectangles and Rectangular Parallelpipeds. Journal of the Operational Research Society, 44(5), 513-519. External link

Gutiérrez-Jarpa, G., Desaulniers, G., Laporte, G., & Marianov, V. (2010). A branch-and-price algorithm for the Vehicle Routing Problem with Deliveries, Selective Pickups and Time Windows. European Journal of Operational Research, 206(2), 341-349. External link

Ghiani, G., Hertz, A., & Laporte, G. (2002). Recent algorithmic advances for arc routing problems. In Kozan, E., & Ohuchi, A. (eds.), Operations research/management science at work (Vol. 43, pp. 1-20). External link

Ghiani, G., Hertz, A., & Laporte, G. (2001). Recent Algorithmic Advances for Arc Routing Problems. (Technical Report n° G-2000-40). External link

Gendreau, M., Laporte, G., & Potvin, J.-Y. (1999). Metaheuristics for the Vehicle Routing Problem. (Technical Report n° G-98-52). External link

Gaboune, B., Laporte, G., & Soumis, F. (1994). Optimal strip sequencing strategies for flexible manufacturing operations in two and three dimensions. International Journal of Flexible Manufacturing Systems, 6(2), 123-135. External link

Gendreau, M., Hertz, A., Laporte, G., & Mihnea, S. (1994, June). Efficient heuristics for traveling salesman and vehicle problems with time windows [Paper]. 2nd Triennal Symposium on Transportation Analysis (Tristan II), Capri, Italy. External link

Gendreau, M., Hertz, A., & Laporte, G. (1994, June). A tabu search heuristic for the vehicle routing problem with backhauls [Paper]. 2nd Triennal Symposium on Transportation Analysis (Tristan II), Capri, Italy. External link

Gaboune, B., Laporte, G., & Soumis, F. (1993). Optimal Tool Partitioning Rules for Numerically Controlled Punch Press Operations. (Technical Report n° G-91-46). External link

Gendreau, M., Hertz, A., & Laporte, G. (1993). A Generalized Insertion Algorithm for the Seriation Problem. (Technical Report n° G-93-29). External link

Gaboune, B., Laporte, G., & Soumis, F. (1992). Optimal Strip Sequencing Strategies for Flexible Manufacturing Operations in Two and Three Dimensions. (Technical Report n° G-92-06). External link

Gaboune, B., Laporte, G., & Soumis, F. (1992). Expected Distances between Two Random Points in Rectangles and Rectangular Parallelepipeds. (Technical Report n° G-91-52). External link

Gendreau, M., Hertz, A., & Laporte, G. (1991). A Tabu Search Heuristic for the Vehicle Routing Problem. (Technical Report n° G-91-31). External link

Gendreau, M., Hertz, A., & Laporte, G. (1991, June). A Tabu Search Heuristic for the Vehicle Routing Problem [Paper]. 1st Triennal Symposium on Transportation Analysis (Tristan I), Montréal, Québec. External link

H

Hertz, A., Laporte, G., Mittaz, M., & Stecke, K. E. (1997). Heuristics for Minimizing Tool Switches when Scheduling Part Types on a Flexible Machine. (Technical Report n° G-97-03). External link

J

Jabali, O., Rei, W., Gendreau, M., & Laporte, G. (2014). Partial-route inequalities for the multi-vehicle routing problem with stochastic demands. Discrete Applied Mathematics, 177, 121-136. External link

Jabali, O., Rei, W., Gendreau, M., & Laporte, G. (2012). New valid inequalities for the multi-vehicle routing problem with stochastic demands. (Technical Report n° CIRRELT-2012-58). External link

Jabali, O., Gendreau, M., & Laporte, G. (2012). A continuous approximation model for the fleet composition problem. Transportation Research Part B: Methodological, 46(10), 1591-1606. External link

L

Laporte, G., Ropke, S., & Vidal, T. (2014). Heuristics for the Vehicle Routing Problem. In Vehicle Routing (pp. 87-116). External link

Laporte, G., Gendreau, M., Potvin, J.-Y., & Semet, F. (1999). Classical and Modern Heuristics for the Vehicle Routing Problem. (Technical Report n° G-99-21). External link

Laporte, G., Lopes, L., & Soumis, F. (1998). Optimal Sequencing Rules for Some Large-Scale Flexible Manufacturing Problems Under the Manhattan and Chebychev Metrics. International Journal of Flexible Manufacturing Systems, 10(1), 27-42. External link

Laporte, G., Lopes, L., & Soumis, F. (1997). Optimal Sequencing Rules for Some Large Scale Flexible Manufacturing Problems Under the Manhattan and Chebychev Metrics. (Technical Report n° G-95-26). External link

Laporte, G., Lopes, L., & Soumis, F. (1995). Optimal Sequencing Rules for Some Large Scale Flexible Manufacturing Problems Under Four Different Metrics. (Technical Report n° G-95-25). External link

P

Palomo-Martinez, P. J., Salazar-Aguilar, M. A., Laporte, G., & Langevin, A. (2017). A hybrid variable neighborhood search for the Orienteering Problem with mandatory visits and exclusionary constraints. Computers & Operations Research, 78, 408-419. External link

R

Rostami, B., Chitsaz, M., Arslan, O., Laporte, G., & Lodi, A. (2022). Single Allocation Hub Location with Heterogeneous Economies of Scale. Operations Research, 70(2), 766-785. External link

S

Salazar-Aguilar, M. A., Langevin, A., & Laporte, G. (2013). The synchronized arc and node routing problem: Application to road marking. Computers & Operations Research, 40(7), 1708-1715. External link

Salazar-Aguilar, M. A., Langevin, A., & Laporte, G. (2012). Synchronized Arc Routing for Snow Plowing Operations. Computers & Operations Research, 39(7), 1432-1440. External link

Salazar-Aguilar, M. A., Langevin, A., & Laporte, G. (2011, June). An adaptive large neighborhood search heuristic for a snow plowing problem with synchronized routes [Paper]. 5th International Conference on Network Optimization, INOC 2011, Hamburg, Germany. External link

T

Taş, D., Gendreau, M., Jabali, O., & Laporte, G. (2016). The traveling salesman problem with time-dependent service times. European Journal of Operational Research, 248(2), 372-383. External link

Taş, D., Gendreau, M., Jabali, O., & Laporte, G. (2014). The traveling salesman problem with time-dependent service times. (Technical Report n° CIRRELT-2014-48). External link

V

Vidal, T., Laporte, G., & Matl, P. (2020). A concise guide to existing and emerging vehicle routing problem variants. European Journal of Operational Research, 286(2), 401-416. External link

Veenstra, M., Cherkesly, M., Desaulniers, G., & Laporte, G. (2017). The pickup and delivery problem with time windows and handling operations. Computers & Operations Research, 77, 127-140. External link

Verma, M., Gendreau, M., & Laporte, G. (2013). Optimal location and capability of oil-spill response facilities for the south coast of Newfoundland. Omega, 41(5), 856-67. External link

List generated on: Fri Jun 20 06:30:46 2025 EDT