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Characterization of the Number of Main Eigenvalues of a Class of Trees

机译:一类树的主特征值数量的表征

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摘要

The eigenvalues of the adjacency matrix of a graph are called the eigenvalues of a graph, the multi-set of all eigenvalues of a graph is called the spectrum of a graph. An eigenvalue of a graph is a main eigenvalue if its eigenspace is not orthogonal to the all-ones vector, the main eigenvalues are significant to the characterization of graphs and the properties of graphs. Characterizing graphs with k(2≤k≤n) number of main eigenvalues are a long-standing problem. In this paper, the lower bound of main eigenvalues of a class of trees is determined.
机译:图的邻接矩阵的特征值称为图的特征值,图的所有特征值的多集称为图的谱。如果图的特征空间与全一向量不正交,则图的特征值是主特征值,则主特征值对于图的表征和图的性质具有重要意义。用 k(2≤k≤n) 个主特征值来表征图是一个长期存在的问题。本文确定了一类树的主特征值的下限。

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