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- W1977857744 abstract "Let Gbe a simple graph. The Laplacian matrix L(G)= D(G) — A(G)is the difference of the diagonal matrix of vertex degrees and 0‐1 adjacency matrix. It is easy to see that L(G)is a positive semidefinite symmetric and its second smallest eigenvalue, a(G) >0, if and only if G is connected. For this reason, M. Fiedler called a(G)the algebraic connectivity. In this paper, the algebraic connectivity of a double covering graph of Gis studied." @default.
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- W1977857744 date "1996-11-01" @default.
- W1977857744 modified "2023-09-25" @default.
- W1977857744 title "On the algebraic connectivity of a double covering graph" @default.
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- W1977857744 doi "https://doi.org/10.1080/0020739960270607" @default.
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