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- Bellman–Ford_algorithm abstract "The Bellman–Ford algorithm is an algorithm that computes shortest paths from a single source vertex to all of the other vertices in a weighted digraph.It is slower than Dijkstra's algorithm for the same problem, but more versatile, as it is capable of handling graphs in which some of the edge weights are negative numbers.The algorithm is usually named after two of its developers, Richard Bellman and Lester Ford, Jr., who published it in 1958 and 1956, respectively; however, Edward F. Moore also published the same algorithm in 1957, and for this reason it is also sometimes called the Bellman–Ford–Moore algorithm.Negative edge weights are found in various applications of graphs, hence the usefulness of this algorithm.If a graph contains a "negative cycle" (i.e. a cycle whose edges sum to a negative value) that is reachable from the source, then there is no cheapest path: any path can be made cheaper by one more walk around the negative cycle. In such a case, the Bellman–Ford algorithm can detect negative cycles and report their existence.".
- Bellman–Ford_algorithm thumbnail Bellman-Ford_worst-case_example.svg?width=300.
- Bellman–Ford_algorithm wikiPageID "221244".
- Bellman–Ford_algorithm wikiPageRevisionID "605645337".
- Bellman–Ford_algorithm class Shortest_path_problem.
- Bellman–Ford_algorithm data Graph_(abstract_data_type).
- Bellman–Ford_algorithm subject Category:Articles_with_example_C_code.
- Bellman–Ford_algorithm subject Category:Articles_with_example_pseudocode.
- Bellman–Ford_algorithm subject Category:Dynamic_programming.
- Bellman–Ford_algorithm subject Category:Graph_algorithms.
- Bellman–Ford_algorithm subject Category:Polynomial-time_problems.
- Bellman–Ford_algorithm comment "The Bellman–Ford algorithm is an algorithm that computes shortest paths from a single source vertex to all of the other vertices in a weighted digraph.It is slower than Dijkstra's algorithm for the same problem, but more versatile, as it is capable of handling graphs in which some of the edge weights are negative numbers.The algorithm is usually named after two of its developers, Richard Bellman and Lester Ford, Jr., who published it in 1958 and 1956, respectively; however, Edward F.".
- Bellman–Ford_algorithm label "Algorithme de Bellman-Ford".
- Bellman–Ford_algorithm label "Algoritme van Bellman-Ford".
- Bellman–Ford_algorithm label "Algoritmo de Bellman-Ford".
- Bellman–Ford_algorithm label "Algoritmo de Bellman-Ford".
- Bellman–Ford_algorithm label "Algoritmo di Bellman-Ford".
- Bellman–Ford_algorithm label "Algorytm Bellmana-Forda".
- Bellman–Ford_algorithm label "Bellman-Ford-Algorithmus".
- Bellman–Ford_algorithm label "Bellman–Ford algorithm".
- Bellman–Ford_algorithm label "Алгоритм Беллмана — Форда".
- Bellman–Ford_algorithm label "خوارزمية بلمان-فورد".
- Bellman–Ford_algorithm label "ベルマン-フォード法".
- Bellman–Ford_algorithm label "贝尔曼-福特算法".
- Bellman–Ford_algorithm sameAs Bellman%E2%80%93Ford_algorithm.
- Bellman–Ford_algorithm sameAs Bellmanův-Fordův_algoritmus.
- Bellman–Ford_algorithm sameAs Bellman-Ford-Algorithmus.
- Bellman–Ford_algorithm sameAs Algoritmo_de_Bellman-Ford.
- Bellman–Ford_algorithm sameAs Algorithme_de_Bellman-Ford.
- Bellman–Ford_algorithm sameAs Algoritma_Bellman-Ford.
- Bellman–Ford_algorithm sameAs Algoritmo_di_Bellman-Ford.
- Bellman–Ford_algorithm sameAs ベルマン-フォード法.
- Bellman–Ford_algorithm sameAs 벨먼-포드_알고리즘.
- Bellman–Ford_algorithm sameAs Algoritme_van_Bellman-Ford.
- Bellman–Ford_algorithm sameAs Algorytm_Bellmana-Forda.
- Bellman–Ford_algorithm sameAs Algoritmo_de_Bellman-Ford.
- Bellman–Ford_algorithm sameAs Q816022.
- Bellman–Ford_algorithm sameAs Q816022.
- Bellman–Ford_algorithm wasDerivedFrom Bellman–Ford_algorithm?oldid=605645337.
- Bellman–Ford_algorithm depiction Bellman-Ford_worst-case_example.svg.
