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Three Classes of Bipartite Integral Graphs

机译:三类二部积分图

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摘要

A graph G is called integral if all zeros of its characteristic polynomial P(G, x) are integers. In this paper, the bipartite graphs K_(p,q(t)), K_(p(s),q(t)) and K_(p,q) = K_(q,r) are defined. We shall derive their characteristic polynomials from matrix theory. We also obtain their sufficient and necessary conditions for the three classes of graphs to be integral. These results generalize some results of Balinska et al. The discovery of these integral graphs is a new contribution to the search of integral graphs.
机译:如果图形G的特征多项式P(G,x)的所有零均为整数,则该图形G称为积分。在本文中,定义了二部图K_(p,q(t)),K_(p(s),q(t))和K_(p,q)= K_(q,r)。我们将从矩阵理论推导它们的特征多项式。我们还获得了它们的必要条件,以使三类图成为整数。这些结果概括了Balinska等人的一些结果。这些积分图的发现是对积分图搜索的新贡献。

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