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树的Laplace特征多项式的系数序

Coefficient order of the Laplace characteristic polynomial of tree
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摘要 图的Laplace特征多项式定义为:,Zhou和Gutman[1]证明了对所有个顶点树的Laplace特征多项式的系数序有:,其中与分别是个点的星图和路图。本文在给定第一大顶点度和第二大顶点度的个顶点的树中,得到Laplace系数最大的树。 Laplace characteristic polynomial of G is defined as:,Zhou and Gutman proved that the coefficients order of Laplace characteristic polynomial of all vertices of tree is:Among them, and are a bit map and diagram. In this paper, in the tree of the first vertex and second vertex given, to obtain the largest tree of Laplace coefficients.
作者 林伟奇
出处 《南昌教育学院学报》 2013年第12期78-,80,共2页 Journal of Nanchang College of Education
关键词 LAPLACE矩阵 laplace特征多项式 tree laplace matrix laplace characteristic polynomial
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参考文献3

  • 1B.Zhou,I.Gutman. A connection between ordinary and Laplacian spectra of bipartite graphs[J].Linear and Mulitilinear Algebra,2008.305-310.
  • 2X.L.Li,X.M.Yao,J.B.Zhang,I.Gutman. Maximum energy trees with two maximum degree[J].Journal of Mathematical Chemistry,2009.962-973.
  • 3I.Gutman. Acyclic systems with extremal Hiuckel-electron energy[J].Theoretica Chimica Acta(Berlin),1977.79-87.

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