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On the Spectral Characterization of <i>H</i>-Shape Trees

On the Spectral Characterization of <i>H</i>-Shape Trees
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摘要 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. 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.
作者 Shengbiao Hu
出处 《Advances in Linear Algebra & Matrix Theory》 2014年第2期79-86,共8页 线性代数与矩阵理论研究进展(英文)
关键词 SPECTRA of GRAPHS Cospectral GRAPHS SPECTRA RADIUS H-SHAPE Trees Determined by Its SPECTRUM Spectra of Graphs Cospectral Graphs Spectra Radius H-Shape Trees Determined by Its Spectrum
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