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楼主: SPIR
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Greedy Edge-Disjoint Paths in Complete GraphsMEDP in undirected graphs with flow number . and, therefore, has approximation ratio at most 9 in complete graphs. Furthermore, we construct a family of instances that shows that SGA cannot be better than a 3-approximation algorithm. Our upper and lower bounds hold also for the bounded-length greedy algorithm, a simple on-line algorithm for MEDP.
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https://doi.org/10.1007/978-3-031-17222-9 the dimer constant. Main results are improved complexity bounds for finding a perfect matching in a regular bipartite graph and for edge-colouring bipartite graphs, the solution of a problem of Erdős and Rényi concerning lower bounds for the number of perfect matchings, and an improved lower bound
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https://doi.org/10.1007/978-3-031-28624-7 graph. It is widely used as a component in every sparse matrix package, and it is known to produce triangulations with few fill edges in practice, although no theoretical bound or guarantee has been shown on its quality. Another interesting behavior of Minimum Degree observed in practice is that it
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https://doi.org/10.1007/978-1-4842-7918-2he multi-terminal network flows. The procedure he proposed requires the computation of as many Gomory-Hu cut trees as the number of critical capacities of the edge, leading to a pseudo-polynomial algorithm..In this paper, we propose a fully polynomial algorithm using only two Gomory-Hu cut trees to
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