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Image:Minimum spanning tree.svg - Wikipédia

Image:Minimum spanning tree.svg

Un article de Wikipédia, l'encyclopédie libre.

Minimum_spanning_tree.svg (Fichier SVG, résolution de 300 × 242 pixels, taille : 15 Kio)

Ci-dessous, retrouvez page de description du fichier provenant de Commons.

[edit] Summary

Español: Un ejemplo de árbol expandido mínimo. Cada punto representa un vértice, el cual puede ser un árbol por sí mismo. Se usa el Algoritmo para buscar las distancias más cortas (árbol expandido) que conectan todos los puntos o vértices.

SVG version of Image:Minimum spanning tree.png based on same original source. Original description follows.

Diagram of a minimum spanning tree. Each edge is weighted with a number roughly equal to its length. Dark, thick edges are in the minimum spanning tree. Created by Derrick Coetzee in Mathematica and Adobe Illustrator and Photoshop. I grant this work into the public domain and release all rights to it.

Some technical details: the graph is actually the Delaunay triangulation of the set of 10 points, which were chosen randomly, and the minimum spanning tree here also happens to be the Euclidean minimum spanning tree of this set of points. I chose the graph this way because the Delaunay triangulation is planar (crossing edges makes for messier diagrams) and because it has big angles (sliver angles make it hard to fit labels in).

[edit] Licensing

Public domain I, the copyright holder of this work, hereby release it into the public domain. This applies worldwide.

In case this is not legally possible:
I grant anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.


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Date et heureDimensionsUtilisateurCommentaire
actuel1 janvier 2006 à 01:55300×242 (15 Kio)Dcoetzee (SVG version of Image:Minimum spanning tree.png based on same original source. Original description follows. Diagram of a minimum spanning tree. Each edge is weighted with a number roughly equal to its length. Dark, thick edges are in the minimum spa)

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