File:Node-Vulnerability-under-Finite-Perturbations-in-Complex-Networks-pone.0020236.s002.ogv
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Node-Vulnerability-under-Finite-Perturbations-in-Complex-Networks-pone.0020236.s002.ogv (Ogg Theora video file, length 25 s, 640 × 480 pixels, 1.92 Mbps, file size: 5.72 MB)
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[edit]DescriptionNode-Vulnerability-under-Finite-Perturbations-in-Complex-Networks-pone.0020236.s002.ogv |
English: Propagation over the BASF network of a perturbation applied on an isolated node (). The perturbed node is shown in the center surrounded first by a circle of first neighbors, further away by another circle of second neighbors, and so on, with lines between connected nodes. (In this and the other videos, to avoid cluttering, if there are more than 100 neighbors of a certain order, only 100 of them are randomly selected for visualization.) Azimuthal coordinate values (angles) are randomly assigned. Values along the z-axis represent the natural logarithm of the Euclidean distance between the state of the node in the perturbed system and its counterpart in the unperturbed system at the corresponding instant of time. Colors represent the degree of each node according to the scale shown in Figures 0 D and 0. Gray empty balls are just a visual aid to see the paths traced since the initial time. |
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Source | Video S1 from Gutiérrez R, del-Pozo F, Boccaletti S (2011). "Node Vulnerability under Finite Perturbations in Complex Networks". PLOS ONE. DOI:10.1371/journal.pone.0020236. PMID 21698232. PMC: 3116827. | ||
Author | Gutiérrez R, del-Pozo F, Boccaletti S | ||
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Date/Time | Thumbnail | Dimensions | User | Comment | |
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current | 09:21, 21 November 2012 | 25 s, 640 × 480 (5.72 MB) | Open Access Media Importer Bot (talk | contribs) | Automatically uploaded media file from Open Access source. Please report problems or suggestions here. |
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Usage terms | http://creativecommons.org/licenses/by/3.0/ |
Image title | Propagation over the BASF network of a perturbation applied on an isolated node (). The perturbed node is shown in the center surrounded first by a circle of first neighbors, further away by another circle of second neighbors, and so on, with lines between connected nodes. (In this and the other videos, to avoid cluttering, if there are more than 100 neighbors of a certain order, only 100 of them are randomly selected for visualization.) Azimuthal coordinate values (angles) are randomly assigned. Values along the z-axis represent the natural logarithm of the Euclidean distance between the state of the node in the perturbed system and its counterpart in the unperturbed system at the corresponding instant of time. Colors represent the degree of each node according to the scale shown in Figures 0 D and 0. Gray empty balls are just a visual aid to see the paths traced since the initial time. |
Software used | Xiph.Org libtheora 1.1 20090822 (Thusnelda) |
Date and time of digitizing | 2011 |