Home > Algorithme de La Thorie Des Graphes: Algorithme de Dijkstra, Algorithmes de Connexit Bass Sur Des Pointeurs, Algorithme A*(French)
Algorithme de La Thorie Des Graphes: Algorithme de Dijkstra, Algorithmes de Connexit Bass Sur Des Pointeurs, Algorithme A*(French)

Algorithme de La Thorie Des Graphes: Algorithme de Dijkstra, Algorithmes de Connexit Bass Sur Des Pointeurs, Algorithme A*(French)

          
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About the Book

Les achats comprennent une adhsion l'essai gratuite au club de livres de l'diteur, dans lequel vous pouvez choisir parmi plus d'un million d'ouvrages, sans frais. Le livre consiste d'articles Wikipedia sur: Algorithme de Dijkstra, Algorithmes de Connexit Bass Sur Des Pointeurs, Algorithme A*, Algorithme de Floyd-Warshall, Problme de Flot Maximum, Algorithme de Ford-Fulkerson, Algorithme de Parcours En Profondeur, Algorithme de Prim, Algorithme de Ford-Bellman, Algorithme de Dantzig-Ford, Algorithme de Parcours En Largeur, Algorithme de Kruskal, Tri Topologique, Algorithme de Warshall, Dsatur, Liste Des Algorithmes de La Thorie Des Graphes, Parcours de Graphe, Algorithme de Clarke and Wright, Moralisation de Graphe. Non illustr. Mises jour gratuites en ligne. Extrait: En thorie des graphes, l'algorithme de Dijkstra sert rsoudre le problme du plus court chemin. Il permet, par exemple, de dterminer le plus court chemin pour se rendre d'une ville une autre connaissant le rseau routier d'une rgion. Il s'applique un graphe connexe dont le poids li aux artes est positif ou nul. L'algorithme porte le nom de son inventeur, l'informaticien nerlandais Edsger Dijkstra et a t publi en 1959. En thorie de la complexit on dmontre que cet algorithme est polynomial. Il s'agit de construire progressivement, partir des donnes initiales, un sous-graphe dans lequel sont classs les diffrents sommets par ordre croissant de leur distance minimale au sommet de dpart. La distance correspond la somme des poids des artes empruntes. La premire tape consiste mettre de ct le sommet de dpart et reprer la distance du sommet de dpart aux autres sommets du graphe. Cette distance est infinie si aucun arc ne relie le sommet au sommet de dpart, elle est de n s'il existe un arc reliant ce sommet au sommet de dpart et que le poids le plus faible (s'il existe plusieurs arcs) est de n. La seconde tape consiste ...http: //booksllc.net/?l=fr


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Product Details
  • ISBN-13: 9781159626624
  • Publisher: Books LLC
  • Publisher Imprint: Books LLC
  • Height: 152 mm
  • No of Pages: 78
  • Series Title: French
  • Sub Title: Algorithme de Dijkstra, Algorithmes de Connexit Bass Sur Des Pointeurs, Algorithme A*
  • Width: 229 mm
  • ISBN-10: 1159626626
  • Publisher Date: 31 Jul 2010
  • Binding: Paperback
  • Language: French
  • Returnable: N
  • Spine Width: 5 mm
  • Weight: 127 gr


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