Authors: Matijević, Luka 
Davidović, Tatjana 
Ilin, Vladimir
Pardalos, Panos
Affiliations: Mathematical Institute of the Serbian Academy of Sciences and Arts 
Title: General Variable Neighborhood Search for Asymmetric Vehicle Routing Problem
First page: 185
Last page: 190
Conference: XLVI Symposium on Operational Research, SYMOPIS 2019, Kladovo, Sept. 15-18, 2019
Issue Date: 2019
Rank: M63
URL: http://www.mi.sanu.ac.rs/~tanjad/AVRP-SYMOPIS2019-Final.pdf
Abstract: 
The minimization of total distance in an asymmetric vehicle routing problem with a hard time window for serving all the customers is considered. This problem is used to model a real-life problem of delivering perishable and non-perishable goods to multiple customers. All the customers should be visited exactly ones with one among a limited number of homogeneous vehicles (with the same capacity and speed). Having in mind that the problem is NP-hard, we developed a General Variable Neighborhood Search (GVNS) approach and tested it on a set of available real-life instances. Our computational results show that the proposed GVNS is able to generate high quality solutions within reasonably short CPU time.
Keywords: Combinatorial optimization | Routing of homogeneous vehicles | Single depot | Minimization of total distance | Metaheuristics
Publisher: Faculty of Transport and Traffic Engineering, University of Belgrade

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