@article {IOPORT.06098825,
    author       = {Liu, Fenjin and Huang, Qiongxiang and Liu, Qinghai},
    title        = {Spectral characterization of $\dagger $-shape trees.},
    year         = {2011},
    journal      = {ELA. The Electronic Journal of Linear Algebra [electronic only]},
    volume       = {22},
    issn         = {1081-3810},
    pages        = {822-837, electronic only},
    publisher    = {ILAS - The International Linear Algebra Society c/o Daniel Hershkowitz, Department of Mathematics, Technion - Israel Institute of Techonolgy, Haifa},
    abstract     = {Summary: The $\dagger $-shape tree is the coalescence of the star $K_{1,4}$ and the path $P_{n - 4}$ with respect to two pendent vertices. In this paper, it is showed that the $\dagger $-shape tree is determined by its adjacency spectrum if and only if $n = 2k + 9$ ($k = 0, 1,\dots$). Furthermore, all the cospectral mates of the $\dagger$-shape tree are found when $n = 2k + 9$.},
    identifier   = {06098825},
}