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van Dam, E.R. and Haemers, W.H. (2003) Which Graph Are Determined by Their Spectrum? Linear Algebra and Its Applications, 373, 241-272. http://dx.doi.org/10.1016/S0024-3795(03)00483-X
has been cited by the following article:
TITLE: On the Spectral Characterization of H-Shape Trees
AUTHORS: Shengbiao Hu
KEYWORDS: Spectra of Graphs, Cospectral Graphs, Spectra Radius, H-Shape Trees, Determined by Its Spectrum
JOURNAL NAME: Advances in Linear Algebra & Matrix Theory, Vol.4 No.2, May 15, 2014
ABSTRACT: A graph G is said to be determined by its spectrum if any graph having the same spectrum as G is isomorphic to G. An H-shape is a tree with exactly two of its vertices having maximal degree 3. In this paper, a formula of counting the number of closed 6-walks is given on a graph, and some necessary conditions of a graph Γ cospectral to an H-shape are given.
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