Document Type

Article

Publication Date

1-2016

Abstract

For a graph G, M(G) denotes the maximum multiplicity occurring of an eigenvalue of a symmetric matrix whose zero-nonzero pattern is given by edges of G. We introduce two combinatorial graph parameters T^-(G) and T^+(G) that give a lower and an upper bound for M(G) respectively, and we show that these bounds are sharp.

Comments

© 2016 The Authors. Available from arXiv at https://doi.org/10.48550/arXiv.1601.02760

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