Is it possible for a tree of order $n$ ($n$ even) to have eigenvalues $(\lambda_1, \ldots, \lambda_1, -\lambda_1, \ldots, -\lambda_1)$ ? Or perhaps $(\lambda_1, \ldots, \lambda_1, 0,-\lambda_1, \ldots, -\lambda_1)$ if $n$ is odd ?
Thanks.
Is it possible for a tree of order $n$ ($n$ even) to have eigenvalues $(\lambda_1, \ldots, \lambda_1, -\lambda_1, \ldots, -\lambda_1)$ ? Or perhaps $(\lambda_1, \ldots, \lambda_1, 0,-\lambda_1, \ldots, -\lambda_1)$ if $n$ is odd ?
Thanks.
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