vertex cover वाक्य
उदाहरण वाक्य
मोबाइल
- This technique has given PTASs for the following problems : subgraph isomorphism, maximum independent set, minimum vertex cover, minimum dominating set, minimum edge dominating set, maximum triangle matching, and many others.
- Just like the Vertex cover problem is polynomial for tree graphs but NP-hard for general graphs, the square covering problem is linear for hole-free polygons but NP-hard for general polygons.
- Result 2 shows that the constraint composite graph can also be used to capture the numerical structure of the weighted constraints ( since a minimum weighted vertex cover can be computed in polynomial time for bipartite graphs ).
- In the vertex cover problem, a graph and a natural number are taken as inputs and the algorithm must decide whether there exists a set of vertices such that every edge is incident to a vertex in.
- For example, there is an algorithm which solves the vertex cover problem in O ( kn + 1.274 ^ k ) time, where is the number of vertices and is the size of the vertex cover.
- For example, there is an algorithm which solves the vertex cover problem in O ( kn + 1.274 ^ k ) time, where is the number of vertices and is the size of the vertex cover.
- He proved with his coauthors essentially that a huge class of semidefinite programming algorithms for the famous vertex cover problem will not achieve a solution of value less than the value of the optimal solution times a factor of two.
- Put otherwise, we find a maximal matching " M " with a greedy algorithm and construct a vertex cover " C " that consists of all endpoints of the edges in " M ".
- The theory of perfect graphs developed from a 1958 result of Tibor Gallai that in modern language can be interpreted as stating that the K�nig's theorem, a much earlier result relating matchings and vertex covers in bipartite graphs.
- For graphs that are not bipartite, the maximum matching and minimum vertex cover problems are very different in complexity : maximum matchings can be found in polynomial time for any graph, while minimum vertex cover is NP-complete.
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