2016
DOI: 10.1016/j.eswa.2016.09.017
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An ant colony system empowered variable neighborhood search algorithm for the vehicle routing problem with simultaneous pickup and delivery

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Cited by 134 publications
(59 citation statements)
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“…Dominguez et al (2016) [7] presented a hybrid algorithm that integrated the biased randomized versions of vehicle routing and packing heuristics within a large neighborhood search metaheuristic framework to solve the two-dimensional loading vehicle routing problem with clustered backhauls (2L-VRPB). Can and Can (2016) [8] presented the combination of an ant colony optimization (ACO) and variable neighborhood search (VNS) to solve the vehicle routing problem with simultaneous pickup and delivery. This article focuses on improving the efficiency of the ACO and VNS; therefore, the new combination method has been tested with the standard bench marking problem instances, and the result of the proposed method is outstanding compared with others.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Dominguez et al (2016) [7] presented a hybrid algorithm that integrated the biased randomized versions of vehicle routing and packing heuristics within a large neighborhood search metaheuristic framework to solve the two-dimensional loading vehicle routing problem with clustered backhauls (2L-VRPB). Can and Can (2016) [8] presented the combination of an ant colony optimization (ACO) and variable neighborhood search (VNS) to solve the vehicle routing problem with simultaneous pickup and delivery. This article focuses on improving the efficiency of the ACO and VNS; therefore, the new combination method has been tested with the standard bench marking problem instances, and the result of the proposed method is outstanding compared with others.…”
Section: Literature Reviewmentioning
confidence: 99%
“…In the following, we list the algorithms that are compared in Table and explain how to interpret the corresponding results and run‐times: For ZTK (Zachariadis, Tarantilis, and Kiranoudis ) the number of runs performed to obtain the best solution reported is unknown (marked as ? in the table) and the run‐time is based on the time elapsed when the best solution was found. The results of SDBOF (Subramanian, Drummond, Bentes, Ochi, and Farias ) are based on 50 runs performed by 256 parallel threads and the average time per run. For GKA (Goksal, Karaoglan, and Altiparmak ), VCGP (Vidal, Crainic, Gendreau, and Prins ), SUO (Subramanian, Uchoa, and Ochi ), and KK (Kalayci and Kaya ), the table provides results based on 10 runs and the average time per run. P (Polat ) uses six parallel threads and performs 10 runs. The run‐time is based on the average time required to obtain the best solution reported. For PKKG (Polat, Kalayci, Kulak, and Günther ), the results are based on 10 runs and the time of the best run for benchmarks Salhi‐VRPSPD and Salhi‐VRPSPDTL, and on the average time per run for benchmark Polat‐VRPSPDTL. The results reported for ALNS‐PR are based on 10 runs and the average time per run. …”
Section: Computational Studiesmentioning
confidence: 99%
“…• The results of SDBOF (Subramanian, Drummond, Bentes, Ochi, and Farias [38]) are based on 50 runs performed by 256 parallel threads and the average time per run. • For GKA (Goksal, Karaoglan, and Altiparmak [12]), VCGP (Vidal, Crainic, Gendreau, and Prins [42]), SUO (Subramanian, Uchoa, and Ochi [39]), and KK (Kalayci and Kaya [16]), the table provides results based on 10 runs and the average time per run. • P (Polat [25]) uses six parallel threads and performs 10 runs.…”
Section: 41mentioning
confidence: 99%
“…The vehicle routing problem with simultaneous pickup and delivery (VRPSPD) [1][2][3][4][5][6][7][8][9], in which customers demanding both delivery and pickup operations have to be visited once by a single vehicle, is one of the main classes of the vehicle routing problem (VRP). This class has attracted research attention due to its applicability in numerous reverse logistic systems.…”
Section: Introductionmentioning
confidence: 99%