2021
DOI: 10.1016/j.eswa.2021.115310
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Probability learning based tabu search for the budgeted maximum coverage problem

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Cited by 12 publications
(31 citation statements)
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“…Chauhan et al [32] proposed a robust three-stage heuristic to solve the coverage facility location problem with drones considering uncertainties such as battery availability and consumption. A recent study conducted by Li et al [33] solved a new variant named budgeted maximum coverage problem based on an algorithm that combines reinforcement learning with tabu search. For solving VRP and its variants, efficient algorithms such as tabu search [34,35], variable neighborhood search [36], large neighborhood search [37], genetic algorithms [38], iterated local search algorithms [39,40], and hybrid algorithms [41,42] have been adopted in existing studies.…”
Section: Related Workmentioning
confidence: 99%
“…Chauhan et al [32] proposed a robust three-stage heuristic to solve the coverage facility location problem with drones considering uncertainties such as battery availability and consumption. A recent study conducted by Li et al [33] solved a new variant named budgeted maximum coverage problem based on an algorithm that combines reinforcement learning with tabu search. For solving VRP and its variants, efficient algorithms such as tabu search [34,35], variable neighborhood search [36], large neighborhood search [37], genetic algorithms [38], iterated local search algorithms [39,40], and hybrid algorithms [41,42] have been adopted in existing studies.…”
Section: Related Workmentioning
confidence: 99%
“…This greedy algorithm outputs the best among two candidate solutions (lines [11][12][13][14]. The first candidate is generated by a greedy heuristic (lines 1-9) that iteratively adds an item i ∈ I \ S out into S out that satisfies the total cost of all items in S out ∪ {i} not exceeding the budget L and the increased weight Algorithm 2 Greedy() Output: a solution S out 1: S out := ∅ 2: while TRUE do 3:…”
Section: The Greedy Constructive Algorithmmentioning
confidence: 99%
“…Moreover, the BMCP is highly related to the Set-Union Knapsack Problem (SUKP) [13], wherein each item has a nonnegative profit and each element has a nonnegative weight. The goal of the SUKP is to select a subset S ⊆ I that maximizes the total profits of the items in S, with the constraint that the sum of the weights of all the elements covered by the items in S cannot exceed a given knapsack capacity C. In a word, the BMCP is a variant problem of the SUKP, and can be transferred to the SUKP by swapping the attributes of the items and elements [14]. The SUKP has received much attention in recent years.…”
Section: Introductionmentioning
confidence: 99%
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