2002
DOI: 10.1016/s0377-2217(01)00260-0
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Solving large-scale maximum expected covering location problems by genetic algorithms: A comparative study

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Cited by 80 publications
(37 citation statements)
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“…That is the case of Lee and Lee (2010), with a tabu search heuristic to solve a generalized hierarchical covering FLP. Similarly, Aytug and Saydam (2002) and Shavandi and Mahlooji (2006) solved the same problem with a genetic algorithm. Other examples are as follows: Berman et al (2007), who developed a greedy algorithm for a generalized maximal covering location problem; and Sakakibara et al (2012), who simultaneously solve the storage and delivery problem using a relax-and-fix heuristic.…”
Section: Related Literaturementioning
confidence: 99%
“…That is the case of Lee and Lee (2010), with a tabu search heuristic to solve a generalized hierarchical covering FLP. Similarly, Aytug and Saydam (2002) and Shavandi and Mahlooji (2006) solved the same problem with a genetic algorithm. Other examples are as follows: Berman et al (2007), who developed a greedy algorithm for a generalized maximal covering location problem; and Sakakibara et al (2012), who simultaneously solve the storage and delivery problem using a relax-and-fix heuristic.…”
Section: Related Literaturementioning
confidence: 99%
“…At first it may seem that the model needs a constraint of the form in order to ensure that y im is set to 1 for the correct values of m; that is, for the k smallest values of m, where k is the number of opened facilities that cover i. However, such a constraint is not necessary since the objective function coefficient is larger for smaller values of m; the model will automatically set y im = 1 for the k smallest values of m. proposes a heuristic for MEXCLP based on node exchanges, and several metaheuristics have been proposed subsequently; see, e.g., Aytug andSaydam (2002), and Rajagopalan et al (2007).…”
Section: Expected Coverage Modelsmentioning
confidence: 99%
“…At first it may seem that the model needs a constraint of the form in order to ensure that y im is set to 1 for the correct values of m; that is, for the k smallest values of m, where k is the number of opened facilities that cover i. However, such a constraint is not necessary since the objective function coefficient is larger for smaller values of m; the model will automatically set y im = 1 for the k smallest values of m. proposes a heuristic for MEXCLP based on node exchanges, and several metaheuristics have been proposed subsequently; see, e.g., Aytug andSaydam (2002), and Rajagopalan et al (2007).The primary criticism that has been leveled at the MEXCLP concerns the assumption of a uniform system-wide availability probability, since availability might vary based on geographic area or on the demand assigned to each facility. ReVelle and Hogan (1989) address this concern in the Maximum Availability Location Problem (MALP), a chance-constrained version of MCLP.…”
mentioning
confidence: 99%
“…The advent of cheaper and faster computing during the 1990s, availability of fast commercial solvers such as CPLEX [4] and the development of meta-heuristics facilitated researchers in developing probabilistic, and therefore, more realistic models [5][6][7][8][9][10][11]. For earlier developments readers are referred to the reviews by Shilling, Jayaraman, and Barkhi [12] and Owen and Daskin [13].…”
Section: Literature Reviewmentioning
confidence: 99%
“…There is strong evidence that carefully crafted meta-heuristics in the location domain produce excellent results [5,8,9,11,35,[38][39][40][41][42]. Most models in the literature that are solved using meta-heuristics have one objective such as to find the maximum coverage with a given set of servers.…”
Section: The Algorithmmentioning
confidence: 99%