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- W2972731257 abstract "Let G be a graph with an even number of vertices. The matching preclusion number of G is the minimum number of edges whose deletion leaves the resulting graph without a perfect matching, and the conditional matching preclusion number of G is the minimum number of edges whose deletion results in a graph with no isolated vertices and without a perfect matching. Matching preclusion number was introduced for measuring the robustness of a network when there is a link failure. In this paper, we focus on conditional matching preclusion for folded hypercube FQ n , an important variant of hypercube. We show that conditional matching preclusion number of FQ n is 2n and all optimal conditional matching preclusion sets are trivial for n ⩾ 5." @default.
- W2972731257 created "2019-09-19" @default.
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- W2972731257 date "2019-09-01" @default.
- W2972731257 modified "2023-09-25" @default.
- W2972731257 title "Conditional Matching Preclusion for Folded Hypercubes" @default.
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- W2972731257 doi "https://doi.org/10.1142/s0219265919400115" @default.
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