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Home > Art, Film & Photography > Arbre (Structure de Donnees): Arbre Binaire, Tas de Fibonacci, Arbre Enracine, Arborescence, Arbre Avl, Arbre Binaire de Recherche, Tas Binomial, Di
Arbre (Structure de Donnees): Arbre Binaire, Tas de Fibonacci, Arbre Enracine, Arborescence, Arbre Avl, Arbre Binaire de Recherche, Tas Binomial, Di

Arbre (Structure de Donnees): Arbre Binaire, Tas de Fibonacci, Arbre Enracine, Arborescence, Arbre Avl, Arbre Binaire de Recherche, Tas Binomial, Di


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About the Book

Ce contenu est une compilation d'articles de l'encyclopedie libre Wikipedia. Pages: 23. Chapitres: Arbre binaire, Tas de Fibonacci, Arbre enracine, Arborescence, Arbre AVL, Arbre binaire de recherche, Tas binomial, Distance d'edition sur les arbres, Arbre des suffixes, Arbre bicolore, Algorithme de parcours en profondeur, Octree, Arbre kd, Arbre couvrant de poids minimal, Algorithme de parcours en largeur, Arbre equilibre, Arbre syntaxique abstrait, Rotation d'un arbre binaire de recherche, Arbre 2-3-4, Quadtree, Dendrogramme, Corde, Arbre ternaire de recherche, Arbre splay, Treap, Arbre radix, Dancing tree, Arbre de fouille. Extrait: En informatique, un arbre binaire est une structure de donnees qui peut se representer sous la forme d'une hierarchie dont chaque element est appele n ud, le n ud initial etant appele racine. Dans un arbre binaire, chaque element possede au plus deux elements fils au niveau inferieur, habituellement appeles gauche et droit. Du point de vue de ces elements fils, l'element dont ils sont issus au niveau superieur est appele pere. Au niveau le plus eleve il y a donc un n ud racine. Au niveau directement inferieur, il y a au plus deux n uds fils. En continuant a descendre aux niveaux inferieurs, on peut en avoir quatre, puis huit, seize, etc. C'est-a-dire la suite des puissances de deux. Un n ud n'ayant aucun fils est appele feuille. Le nombre de niveaux total, autrement dit la distance entre la feuille la plus eloignee et la racine, est appele hauteur de l'arbre. Le niveau d'un n ud est appele profondeur. Les arbres binaires peuvent notamment etre utilises en tant qu'arbre binaire de recherche ou en tant que tas binaire. Un exemple simple d'arbre binaire Selon la definition redigee par le National Institute of Standards and Technology (NIST), la hauteur d'un arbre qui a seulement un n ud, sa racine, vaut zero. La theorie des graphes utilise la definition suivante: un arbre binaire...


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Product Details
  • ISBN-13: 9781159628864
  • Publisher: Booksllc.Net
  • Publisher Imprint: Booksllc.Net
  • Height: 246 mm
  • No of Pages: 108
  • Spine Width: 6 mm
  • Weight: 209 gr
  • ISBN-10: 1159628866
  • Publisher Date: 21 May 2014
  • Binding: Paperback
  • Language: English
  • Returnable: N
  • Sub Title: Arbre Binaire, Tas de Fibonacci, Arbre Enracine, Arborescence, Arbre Avl, Arbre Binaire de Recherche, Tas Binomial, Di
  • Width: 189 mm


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