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Sammenlign metoder

Gjennomgå de valgte metodene side om side; rader som avviker, er uthevet.

Push-Relabel-algoritmen×Bellman-Ford-algoritmen×Dijkstras algoritme×
FagfeltOperasjonsanalyseOperasjonsanalyseOperasjonsanalyse
FamilieMachine learningMachine learningMachine learning
Opprinnelsesår198819561956
OpphavspersonAndrew V. Goldberg and Robert E. TarjanRichard Bellman and Lester R. FordEdsger W. Dijkstra
Typealgorithmalgorithmalgorithm
Opprinnelig kildeGoldberg, A. V., & Tarjan, R. E. (1988). A new approach to the maximum flow problem. Journal of the ACM, 35(4), 921-940. DOI ↗Bellman, R. (1958). On a routing problem. Quarterly of Applied Mathematics, 16(1), 87-90. DOI ↗Dijkstra, E. W. (1959). A note on two problems in connexion with graphs. Numerische Mathematik, 1(1), 269-271. DOI ↗
Aliaspreflow-push algorithm, Goldberg-Tarjan algorithmBellman-Ford method, Bellman algorithmDijkstra's algorithm, shortest path algorithm
Relaterte333
SammendragThe Push-Relabel Algorithm, developed by Andrew V. Goldberg and Robert E. Tarjan in 1988, is a highly efficient method for computing maximum flow in networks. Unlike augmenting path methods, it maintains a preflow and uses local push and global relabeling operations to drive flow toward the sink, achieving superior worst-case complexity.The Bellman-Ford Algorithm, developed by Richard Bellman and Lester R. Ford in the 1950s, is a fundamental algorithm for computing shortest paths in weighted graphs that may contain negative edge weights. Unlike Dijkstra's algorithm, it correctly handles negative weights and can detect the presence of negative-weight cycles.Dijkstra's Algorithm, introduced by Edsger W. Dijkstra in 1956, is one of the most fundamental algorithms in computer science for solving the single-source shortest path problem. It finds the shortest path from a starting vertex to all other vertices in a weighted graph with non-negative edge weights.
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ScholarGateSammenlign metoder: Push-Relabel Algorithm · Bellman-Ford Algorithm · Dijkstra Algorithm. Hentet 2026-06-15 fra https://scholargate.app/no/compare