2000
DOI: 10.1016/s0377-2217(99)00171-x
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A comparison of Lagrangean and surrogate relaxations for the maximal covering location problem

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Cited by 77 publications
(34 citation statements)
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“…Satellite imaging scheduling, is that, under certain constraints, imaging parameters is determined by the algorithm, so that the value of the objective function is optimal (Galvao et al, 2000). In this paper, the objective function is the evaluation model of the quality of the multi-strip images, and the constraints are only that imaging attitudes is required to meet the angle constraints due to the mobility restrictions: T which meets the equation (5) is considered as the optimal starting imaging time of the first strip, and the corresponding imaging time-window and attitude of each strip is the optimal imaging parameter via scheduling.…”
Section: The Algorithm Of Multi-strip Imaging Scheduling Of the Agilementioning
confidence: 99%
“…Satellite imaging scheduling, is that, under certain constraints, imaging parameters is determined by the algorithm, so that the value of the objective function is optimal (Galvao et al, 2000). In this paper, the objective function is the evaluation model of the quality of the multi-strip images, and the constraints are only that imaging attitudes is required to meet the angle constraints due to the mobility restrictions: T which meets the equation (5) is considered as the optimal starting imaging time of the first strip, and the corresponding imaging time-window and attitude of each strip is the optimal imaging parameter via scheduling.…”
Section: The Algorithm Of Multi-strip Imaging Scheduling Of the Agilementioning
confidence: 99%
“…In relation to classical location problems we may cite the Lagrangean dual ascent heuristic developed by Guignard (1988) for the simple plant location problem, a comparison of Lagrangean and surrogate relaxations for the maximal covering location problem by Galvão et al (2000), the development of dual-based heuristics for a hierarchical covering location problem by Espejo et al (2003), a maximal covering location model in the presence of partial coverage by Karasakal and Karasakal (2004), and a branch-and-price approach to p-median location problems by Senne et al (2005).…”
Section: A Survey Of Subsequent Workmentioning
confidence: 99%
“…The MCLP seeks to find the solution to the problem of locating facilities that maximizes the coverage of demand for services within a given acceptable service distance (or response time). Because the MCLP has been shown to be extremely combinatorially complex, a series of heuristic solution procedures have been developed (AdensoDiaz and Rodriguez 1997; Galvao et al 2000;Galvao and ReVelle 1996). Additionally, the MCLP can be seen as a variant formulation of other prominent location models including the p-Median model and the Location Set Covering model (Church and ReVelle 1976), and research has been conducted on the effects of data aggregation errors on solutions (Current and Schilling 1990).…”
Section: Covering Modelsmentioning
confidence: 99%