2018
DOI: 10.1016/j.jtrangeo.2018.05.012
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Transport network backbone extraction: A comparison of techniques

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Cited by 29 publications
(22 citation statements)
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“…However, geographers and spatial analysts often study weighted networks that are not bipartite projections, for example, transportation networks where edge weights convey capacity or volume. Therefore, future versions of backbone would benefit from implementing some of the already existing methods for extracting the spatial backbone from such non-projection weighted networks (e.g., Dai, Derudder, & Liu, 2018;Dianati, 2016;Serrano et al, 2009). Second, al-though the backbone package implements several different backbone models, the selection of a particular model is left to the user.…”
Section: Discussionmentioning
confidence: 99%
“…However, geographers and spatial analysts often study weighted networks that are not bipartite projections, for example, transportation networks where edge weights convey capacity or volume. Therefore, future versions of backbone would benefit from implementing some of the already existing methods for extracting the spatial backbone from such non-projection weighted networks (e.g., Dai, Derudder, & Liu, 2018;Dianati, 2016;Serrano et al, 2009). Second, al-though the backbone package implements several different backbone models, the selection of a particular model is left to the user.…”
Section: Discussionmentioning
confidence: 99%
“…However, geographers and spatial analysts often also study weighted networks that are not bipartite projections, for example, transportation networks where edge weights convey capacity or volume. Although methods exist for extracting the spatial backbone from such non-projection weighted networks (Dai, Derudder, & Liu, 2018;Dianati, 2016;Serrano et al, 2009), they are not yet implemented in the backbone package. However, the package's open-source nature facilitates the addition of such features in future versions.…”
Section: Discussionmentioning
confidence: 99%
“…In the ETFM, activity values are optimized in a maximum likelihood sense, which requires to recursively solve equation (9). Hence, the ETFM computational cost depends on three factors: the number I of intervals, the number of nodes in the ∆th interval, n(∆), and the number m of recursions.…”
Section: Computational Complexitymentioning
confidence: 99%
“…The computational cost grows linearly with the number of intervals I, since it has to be applied independently to each interval, and with m, which is the number of iterations for the maximum likelihood to converge. On the other hand, it is quadratic in n (∆), because of equation (9). Overall, the ETFM complexity hits O (mIN 2 ) in the worst case scenario, while in the best case scenario, when only one interval is present, it is O (mN 2 ), like in the temporal fitness model [5].…”
Section: Computational Complexitymentioning
confidence: 99%