2019 IEEE International Conference on Industrial Engineering and Engineering Management (IEEM) 2019
DOI: 10.1109/ieem44572.2019.8978601
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Hybrid Covering Location Problem: Set Covering and Modular Maximal Covering Location Problem

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Cited by 3 publications
(3 citation statements)
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“…The problem of subsetting a subdomain around a given location or set of points, appears to be similar to several canonical problems treated in the realm of optimization. Among the relevant applications we found the topics of set covering problems [1], shape and object packing problems (both regular and irregular) [2,7,15,19,20,27], location problems [8,16,21,28] and districting problems [10,17,29] to relate very closely to the general aspects of our specific domain subsetting needs. Even though a wide variety of literature was found within the last 7 years concerning the aforementioned applications, in this section we cover only the most relevant papers that explore diverse methods for solving problems directly comparable or applicable to our domain subsetting problem.…”
Section: Literature Reviewmentioning
confidence: 99%
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“…The problem of subsetting a subdomain around a given location or set of points, appears to be similar to several canonical problems treated in the realm of optimization. Among the relevant applications we found the topics of set covering problems [1], shape and object packing problems (both regular and irregular) [2,7,15,19,20,27], location problems [8,16,21,28] and districting problems [10,17,29] to relate very closely to the general aspects of our specific domain subsetting needs. Even though a wide variety of literature was found within the last 7 years concerning the aforementioned applications, in this section we cover only the most relevant papers that explore diverse methods for solving problems directly comparable or applicable to our domain subsetting problem.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Alizadeh and Nishi [1] proposed to solve a hybrid location problem derived from disaster or emergency relief scenarios, which is a meld between the set covering problem (SCP) and the maximal covering location problem (MCLP). In the SCP, a minimum number of facilities is found such that coverage is maximized to meet the demand; alternatively MCLP tries to maximize the covered demands, using a fixed, given set of facilities.…”
Section: Set Covering Problemsmentioning
confidence: 99%
“…Some of the Set Covering models include the Location Set Covering Problem (LSCP) (Machado et al, 2021) and p-Median Problem (Doungpan, 2020;Sitepu et al, 2022). LSCP is a problem in the distribution system that aims to find the optimal number of facility locations (Yang et al, 2020;Zhang and Zhang, 2015) so that it can serve all points of demand (Alizadeh and Nishi, 2019;Kocaoglu et al, 2014;Mohri and Haghshenas, 2021). The p-Median problem aims to find the location of the facility so that the p-total cost between each request and the nearest facility is minimized (Özceylan et al, 2017) .…”
Section: Introductionmentioning
confidence: 99%