minimum vertex cover造句
例句與造句
- 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.
- A " minimum vertex cover " is a vertex cover of smallest possible size.
- Thus we can conclude that if we minimize the sum of y _ v we have also found the minimum vertex cover.
- K鰊ig's theorem states that, in bipartite graphs, the maximum matching is equal in size to the minimum vertex cover.
- It's difficult to find minimum vertex cover in a sentence. 用minimum vertex cover造句挺難的
- Via this result, the minimum vertex cover, maximum independent set, and maximum vertex biclique problems may be solved in polynomial time for bipartite graphs.
- For example, women's connectome has more edges, higher minimum bipartition width, larger eigengap, greater minimum vertex cover than that of men.
- In a bipartite graph, all nodes that are not in the minimum vertex cover can be included in maximum independent set; see K鰊ig's theorem.
- The better expanding property, the higher minimum bipartition width and the greater minimum vertex cover show deep advantages in network connectivity in the case of female braingraph.
- The better-expanding property, the higher minimum bipartition width and the greater minimum vertex cover show deep advantages in network connectivity in the case of female brain graph.
- Bipartite maximum matchings can be approximated arbitrarily accurately in constant time by distributed algorithms; in contrast, approximating the minimum vertex cover of a bipartite graph requires at least logarithmic time.
- For both connected well-covered graphs and well-covered graphs without isolated vertices, there can be no " essential vertices ", vertices which belong to every minimum vertex cover.
- Additionally, every well-covered graph is a critical graph for vertex covering in the sense that, for every vertex, deleting from the graph produces a graph with a smaller minimum vertex cover.
- The complement of a vertex cover in any graph is an independent set, so a minimum vertex cover is complementary to a maximum independent set; finding maximum independent sets is another NP-complete problem.
- 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.
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