2 problems

Let $X$ be a quantum supermatrix with even dimension $m$ and odd dimension $n$. Let $\e_i(\omega_1,\ldots,\omega_m)$ and $e_j(\varpi_1,\ldots,\varpi_n)$ denote the elementary symme…

Let $M$ be a $(p,q)$ supermatrix whose diagonal submatrices $A$ and $D$ have eigenvalues $a_i$ and $d_i$, respectively, with distinct bodies $\alpha_i\neq\delta_j$. Let $n=p+q$, an…