vertex cover वाक्य
उदाहरण वाक्य
मोबाइल
- Vertex cover is another example for which iterative compression can be employed.
- Therefore, minimum vertex covers can be found using a bipartite matching algorithm.
- The following figure shows examples of minimum vertex covers in the previous graphs.
- Therefore, the solution describes a vertex cover.
- A set is independent if and only if its complement is a vertex cover.
- Using this subroutine in an iterative compression algorithm gives a simple algorithm for vertex cover.
- A " minimum vertex cover " is a vertex cover of smallest possible size.
- A " minimum vertex cover " is a vertex cover of smallest possible size.
- The following figure shows two examples of vertex covers, with some vertex cover V'marked in red.
- The following figure shows two examples of vertex covers, with some vertex cover V'marked in red.
- This means that vertex cover is fixed-parameter tractable with the size of the solution as the parameter.
- Vertex cover remains NP-complete even in cubic graphs and even in planar graphs of degree at most 3.
- For instance, for the vertex cover problem, the parameter can be the number of vertices in the cover.
- On the other hand, the related problem of finding a smallest vertex cover is an NP-hard problem.
- Thus we can conclude that if we minimize the sum of y _ v we have also found the minimum vertex cover.
- The vertex cover problem is an NP-complete problem : it was one of Karp's 21 NP-complete problems.
- K�nig's theorem states that, in bipartite graphs, the maximum matching is equal in size to the minimum vertex cover.
- For instance, time bounds of this form are known for finding vertex covers and dominating sets of size " k ".
- The complement of " A " forms a vertex cover in " G " with the same cardinality as this matching.
- Despite being hard for its natural parameter, boxicity is fixed-parameter tractable when parameterized by the vertex cover number of the input graph.
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