A New Upper Bound for the d-dimensional Algebraic Connectivity of Arbitrary Graphs

arxiv(2022)

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摘要
In this paper we show that the $d$-dimensional algebraic connectivity of an arbitrary graph $G$ is bounded above by its $1$-dimensional algebraic connectivity, i.e., $a_d(G) \leq a_1(G)$, where $a_1(G)$ corresponds the well-studied second smallest eigenvalue of the graph Laplacian.
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关键词
arbitrary graphs,connectivity,new upper bound,d-dimensional
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