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Jul 22, 2020 at 20:20 comment added Federico Poloni A possibly useful step is that after applying a perfect shuffle permutation that matrix takes the form $\Pi^T M_n \Pi = \begin{bmatrix}B+A & -B \\ B & -A-B\end{bmatrix}$, where $A=diag(a_i)=A^T$ and $B = B^T= (b_{ij})$ with zeros on its diagonal. In particular, this matrix is Hamiltonian, which explains the symmetry in the eigenvalues already noticed by @Carlo.
Jul 22, 2020 at 19:19 history edited Rodrigo de Azevedo CC BY-SA 4.0
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Dec 4, 2012 at 16:45 history edited Giulia CC BY-SA 3.0
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Dec 4, 2012 at 16:14 answer added Carlo Beenakker timeline score: 1
Dec 3, 2012 at 17:30 history asked Giulia CC BY-SA 3.0