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- Minimum_cut abstract "In graph theory, a minimum cut of a graph is a cut (a partition of the vertices of a graph into two disjoint subsets that are joined by at least one edge) whose cut set has the smallest number of edges (unweighted case) or smallest sum of weights possible. Several algorithms exist to find minimum cuts.For a graph G = (V, E), the problem can be reduced to 2|V| − 2 = O(|V|) maximum flow problems, equivalent to O(|V|) s − t cut problems by the max-flow min-cut theorem. Hao and Orlinhave shown an algorithm to compute these max-flow problems in time asymptotically equal to one max-flow computation, requiring O(|V|×|E| log(|V|2/|E|)) steps.Asymptotically faster algorithms exist for directed graphs, though these do not necessarily extend to the undirected case. A study by Chekuri et al. established experimental results with various algorithms.".
- Minimum_cut thumbnail Min_cut_example.svg?width=300.
- Minimum_cut wikiPageID "3562453".
- Minimum_cut wikiPageRevisionID "595853759".
- Minimum_cut hasPhotoCollection Minimum_cut.
- Minimum_cut subject Category:Combinatorial_optimization.
- Minimum_cut subject Category:Graph_algorithms.
- Minimum_cut type Abstraction100002137.
- Minimum_cut type Act100030358.
- Minimum_cut type Activity100407535.
- Minimum_cut type Algorithm105847438.
- Minimum_cut type Event100029378.
- Minimum_cut type GraphAlgorithms.
- Minimum_cut type Procedure101023820.
- Minimum_cut type PsychologicalFeature100023100.
- Minimum_cut type Rule105846932.
- Minimum_cut type YagoPermanentlyLocatedEntity.
- Minimum_cut comment "In graph theory, a minimum cut of a graph is a cut (a partition of the vertices of a graph into two disjoint subsets that are joined by at least one edge) whose cut set has the smallest number of edges (unweighted case) or smallest sum of weights possible. Several algorithms exist to find minimum cuts.For a graph G = (V, E), the problem can be reduced to 2|V| − 2 = O(|V|) maximum flow problems, equivalent to O(|V|) s − t cut problems by the max-flow min-cut theorem.".
- Minimum_cut label "Coupe minimum".
- Minimum_cut label "Minimum cut".
- Minimum_cut sameAs Coupe_minimum.
- Minimum_cut sameAs m.0drz184.
- Minimum_cut sameAs Q6865438.
- Minimum_cut sameAs Q6865438.
- Minimum_cut sameAs Minimum_cut.
- Minimum_cut wasDerivedFrom Minimum_cut?oldid=595853759.
- Minimum_cut depiction Min_cut_example.svg.
- Minimum_cut isPrimaryTopicOf Minimum_cut.
