摘要
Let A(G) be the adjacency matrix of a graph G. The largest eigenvalue of A(G) is called spectral radius of G. In this paper, an upper bound of spectral radii of K-2,K-3-minor free graphs with order n is shown to be 3/2 root n - 7/4. In order to prove this upper bound, a structural characterization of K-2,K-3-minor free graphs is presented in this paper.
- 出版日期2012-2
- 单位华东师范大学