2 problems

Let $\deg>0$, $j>0$, and $z>0$. Let $\hat{f}_{z,j}$ be the symbol appearing in the paper, and let $\lambda”_{\rm \min}(\hat{f}_{z,j})|_{0}$ denote the second derivative at $0$ of it…

Generalized-minor identification conjecture. The minors $\Delta^{(i)}_{m,n}$ are precisely the generalized minors of Fomin–Zelevinsky.