2017
DOI: 10.3233/fi-2017-1596
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A Meta-Heuristic Algorithm Combining Between Tabu and Variable Neighborhood Search for the Minimum Latency Problem

Abstract: Minimum Latency Problem (MLP) is a class of NP-hard combinatorial optimization problems which has many practical applications. In this paper, we investigate the global structure of the MLP solution space to propose a suitable meta-heuristic algorithm for the problem, which combines Tabu search (TS) and Variable Neighborhood Search (VNS). In the proposed algorithm, TS is used to prevent the search from getting trapped into cycles, and guide VNS to escape local optima. In a cooperative way, VNS is employed to ge… Show more

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Cited by 13 publications
(15 citation statements)
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“…Our algorithm gives much better solutions than those of GVNS-1 [17], GRASP-VND and GRASP-VNS [19] for all instances. In comparison with GVNS-2 [17], and TS [3], for most cases, our algorithm gives the same results.…”
Section: Results and Comparative Analysismentioning
confidence: 64%
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“…Our algorithm gives much better solutions than those of GVNS-1 [17], GRASP-VND and GRASP-VNS [19] for all instances. In comparison with GVNS-2 [17], and TS [3], for most cases, our algorithm gives the same results.…”
Section: Results and Comparative Analysismentioning
confidence: 64%
“…Our experiments not only prove these expectations but also indicate that this approach finds the new best known solutions in the 303 instances in comparison with thestate-of-art metaheuristic. Moreover, our experiments show that the methods designed for the DMP [3,17,19] may not be adapted easily to solve the CRDMP since the optimal solutions for the DMP are infeasible solutions for the CRDMP. Therefore, it is important for developing a metaheuristic for the CRDMP .…”
Section: Dicussionsmentioning
confidence: 99%
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“…Specifically, for the MLP problem, in Table 6, our algorithm outperforms the other algorithms in Ban and Nguyen (2010); Mafort and Ochi (2016) and Salehipour et al (2011). In comparison with the other algorithms (Ban 2017a(Ban , 2017bSilva et al, 2012), our algorithm finds solutions at least as well as for the most of instances. In addition, our algorithm finds the optimal solutions for the instances with up to 100 vertices in several seconds in Table 7.…”
Section: Experimental Results For Mlp Instancesmentioning
confidence: 84%
“…The Traveling Repairman Problem (TRP) or Minimum Latency Problem (MLP) has been studied in a number of previous work [1,2,3,4,5,6,7,8,9,14]. It has arised many practical applications, e.g., whenever repairman or servers have to accommodate a set of requests so as to minimize their total (or average) waiting time [1,8,14].…”
Section: Introductionmentioning
confidence: 99%