Results 41 to 50 of about 50 (50)
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The matching-connectivity of a graph
Discrete Applied MathematicszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hengzhe Li +6 more
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On connected resolvability of graphs [PDF]
An ordered vertex subset \(W\) of a connected graph \(G\) is resolving when the vectors of distances towards \(W\) are different for all vertices of \(G\). The connected resolving number of \(G\), \(\text{cr}(G)\), is the smallest cardinality of a connected resolving set, and any such minimum set is a cr-set.
Varaporn Saenpholphat, Ping Zhang 0004
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Proceedings of the sixth annual ACM symposium on Theory of computing - STOC '74, 1974
An algorithm proposed by Dinic for finding maximum flows in networks and by Hopcroft and Karp for finding maximum bipartite matchings is applied to graph connectivity problems. It is shown that the algorithm requires 0(V1/2E) time to find a maximum set of node-disjoint paths in a graph, and 0(V2/3E) time to find a maximum set of edge disjoint paths ...
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An algorithm proposed by Dinic for finding maximum flows in networks and by Hopcroft and Karp for finding maximum bipartite matchings is applied to graph connectivity problems. It is shown that the algorithm requires 0(V1/2E) time to find a maximum set of node-disjoint paths in a graph, and 0(V2/3E) time to find a maximum set of edge disjoint paths ...
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Proceedings of the 1986 ACM conference on LISP and functional programming - LFP '86, 1986
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Congruent Graphs and the Connectivity of Graphs
American Journal of Mathematics, 1932openaire +2 more sources

