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Comparar métodos

Examine os métodos selecionados lado a lado; as linhas que diferem ficam destacadas.

Algoritmo Push-Relabel×Algoritmo de Bellman-Ford×Algoritmo de Dijkstra×
ÁreaPesquisa operacionalPesquisa operacionalPesquisa operacional
FamíliaMachine learningMachine learningMachine learning
Ano de origem198819561956
Autor originalAndrew V. Goldberg and Robert E. TarjanRichard Bellman and Lester R. FordEdsger W. Dijkstra
Tipoalgorithmalgorithmalgorithm
Fonte seminalGoldberg, 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 ↗
Outros nomespreflow-push algorithm, Goldberg-Tarjan algorithmBellman-Ford method, Bellman algorithmDijkstra's algorithm, shortest path algorithm
Relacionados333
ResumoThe 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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ScholarGateComparar métodos: Push-Relabel Algorithm · Bellman-Ford Algorithm · Dijkstra Algorithm. Recuperado em 2026-06-15 de https://scholargate.app/pt/compare