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首页> 外文期刊>Ars Combinatoria: An Australian-Canadian Journal of Combinatorics >Distance spectrum of the generalized lexicographic product of a graph with a family of regular graphs
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Distance spectrum of the generalized lexicographic product of a graph with a family of regular graphs

机译:与常规图形的图形概括的词典产物的距离谱

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In this paper, we determine the distance spectrum of the generalized lexicographic product of a graph G with a family of regular graphs H-x, for x is an element of V(G) by using the adjacency spectrum of H-x is an element of V(G), and the distance spectrum of G. The result is used to construct graphs with only one positive D-eigenvalue and to construct non-isomorphic graphs which have the same distance spectrum. The main theorem of our paper can he viewed as a generalization of a result due to Stevanovic et al. [The distance spectrum and energy of the compositions of regular graphs, Applied Mathematics Letters, 22(2009) 1136-1140], where the authors studied the distance spectrum and energy of the join-based compositions of regular graphs in terms of their adjacency spectrum.
机译:在本文中,我们通过使用HX的邻接谱是V(g )和G的距离光谱。结果用于构造仅具有一个正D-特征值的图表,并构建具有相同距离光谱的非同种族图。 由于Stevanovic等人,我们撰写本文的主要定理可以作为结果的概括。 [常规图表组成的距离谱和能量,应用数学字母,22(2009)1136-1140],其中作者在其邻接谱方面研究了常规图的基于常规图组合的距离谱和能量 。

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