6533b851fe1ef96bd12aa2c0
RESEARCH PRODUCT
Hybridizing large neighborhood search and exact methods for generalized vehicle routing problems with time windows
Olivier PétonStefan IrnichDorian DumezFabien LehuédéChristian Tilksubject
large neighborhood searchtime windowsMathematical optimizationComputer science030503 health policy & services05 social sciences050109 social psychologyTransportation[INFO.INFO-RO]Computer Science [cs]/Operations Research [cs.RO]Management Science and Operations ResearchSpace (commercial competition)03 medical and health sciencesmatheuristicTime windowsModeling and SimulationVehicle routing problemBenchmark (computing)Large neighborhood search0501 psychology and cognitive sciencesRoamingLayer (object-oriented design)0305 other medical scienceFocus (optics)vehicle routingdelivery optionsdescription
International audience; Delivery options are at the heart of the generalized vehicle routing problem with time windows (GVRPTW) allowing that customer requests are shipped to alternative delivery locations which can also have different time windows. Recently, the vehicle routing problem with delivery options was introduced into the scientific literature. It extends the GVRPTW by capacities of shared locations and by specifying service-level constraints defined by the customers' preferences for delivery options. The vehicle routing problem with delivery options also generalizes the vehicle routing problem with home roaming delivery locations and the vehicle routing problem with multiple time windows. For all these GVRPTW variants, we present a widely applicable matheuristic that relies on a large neighborhood search (LNS) employing several problem-tailored destruction operators. Most of the time, the LNS performs relatively small and fast moves, but when the solution has not been improved for many iterations, a larger destruction move is applied to arrive in a different region of the search space. Moreover, an adaptive layer of the LNS embeds two exact components: First, a set-partitioning formulation is used to combine previously found routes to new solutions. Second, the Balas-Simonetti neighborhood is adapted to further improve already good solutions. These new components are in the focus of our work and we perform an exhaustive computational study to evaluate four configurations of the new matheuristic on several benchmark instances of the above-mentioned variants. On all the benchmark sets, our matheuristic is competitive with the previous state-of-the-art methods. Without manual problem-specific re-configurations of the matheuristic, we provide 81 new best-known solutions.
year | journal | country | edition | language |
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2021-05-07 | EURO Journal on Transportation and Logistics |