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- W2085758528 abstract "Let G be a graph, its Laplacian matrix is the difference of the diagonal matrix of its vertex degrees and its adjacency matrix. In this paper, we generalize a result in (R. Merris, Port. Math. 48 (3) 1991) and obtain the following result: Let G be a graph and M(G) be a maximum matching in G. Then the number of edges in M(G) is a lower bound for the number of Laplacian eigenvalues of G exceeding 2." @default.
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- W2085758528 date "2001-03-01" @default.
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- W2085758528 title "A relation between the matching number and Laplacian spectrum of a graph" @default.
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- W2085758528 doi "https://doi.org/10.1016/s0024-3795(00)00333-5" @default.
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