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On the fuzzy maximal covering location problem

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URI: http://hdl.handle.net/10498/38380

DOI: https://doi.org/10.1016/j.ejor.2019.11.036

ISSN: 0377-2217

ISSN: 1872-6860

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Author/s
Arana Jiménez, ManuelAuthority UCA; Blanco, Víctor; Fernández Areizaga, ElenaAuthority UCA
Date
2020
Department
Estadística e Investigación Operativa
Source
European Journal of Operational Research - 2020, Vol. 283 pp. 692-705
Abstract
This paper studies the maximal covering location problem, assuming imprecise knowledge of all data involved. The considered problem is modeled from a fuzzy perspective producing suitable fuzzy Pareto solutions. Some properties of the fuzzy model are studied, which validate the equivalent mixed-binary linear multiobjective formulation proposed. A solution algorithm is developed, based on the augmented weighted Tchebycheff method, which produces solutions of guaranteed Pareto optimality. The effectiveness of the algorithm has been tested with a series of computational experiments, whose numerical results are presented and analyzed.
Subjects
Location; Maximal Covering; Fuzzy Optimization; Multiobjective Optimization
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