2009
DOI: 10.1016/j.ejor.2008.04.025
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Heuristic methods for the sectoring arc routing problem

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Cited by 58 publications
(41 citation statements)
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“…That is, for instance, the case of districting, where a large region is partitioned into smaller sub-regions (districts), to facilitate the organization of the 'operations' that have to be performed within the region (Muyldermans et al, 2003). Districting problems arise in many real-world applications, such as political districting (Bozkaya et al, 2003), sales territories (Zoltners and Sinha, 1983), or waste collection (Moura˜o et al, 2009).…”
Section: Literature Reviewmentioning
confidence: 99%
“…That is, for instance, the case of districting, where a large region is partitioned into smaller sub-regions (districts), to facilitate the organization of the 'operations' that have to be performed within the region (Muyldermans et al, 2003). Districting problems arise in many real-world applications, such as political districting (Bozkaya et al, 2003), sales territories (Zoltners and Sinha, 1983), or waste collection (Moura˜o et al, 2009).…”
Section: Literature Reviewmentioning
confidence: 99%
“…These values represent the minimum between at most eight shortest deadheading travel times, as we are dealing with mixed graphs. In fact, if both a, b ∈ E R , eight distances are considered to compute D ab (see Mourão et al (2009)), resulting in a symmetric distance matrix D. Note that, "nicer" solutions are obtained with a smaller AT D value. We can observe that routing distances tend to increase when the shape of the service zones deviates from "nice" compact shapes such as circles or squares.…”
Section: |Routes|mentioning
confidence: 99%
“…We may find measures based on maximum travel times (Mourão et al, 2009;Gonzalez-Ramírez et al, 2011); on maximum Euclidean distances (Ríos-Mercado and Fernández, 2009;Assis et al, 2014); on the sum of the Euclidean distances (Kim et al, 2006;Mourgaya and Vanderbeck, 2007;Salazar-Aguilar et al, 2012); on the averages and standard deviations of distances, or travel times between customers, or to a reference point in a zone (Poot et al, 2002;Tang and Miller-Hooks, 2006;Mourão et al, 2009); on the perimeters of the zones (Lei et al, 2012); or even perimeters and areas of the zones (Lin and Kao, 2008). Jarrah and Bard (2012) define clusters of clients in the plane in such a way that the ratio of the difference between the maximum and the minimum x coordinate and the difference of the maximum and the minimum y coordinate lies within a given interval.…”
Section: Literature Reviewmentioning
confidence: 99%
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