3 problems

Let $\gamma_i$ be charge vectors, let $F_{{\rm tr},n}(\{\gamma_i\},z)$ be the partial tree index, let $\kappa$ be the two-centered index factor, and define … Let ${\rm Sym}$ denote…

Let $\gamma$ be a total charge decomposed into unordered sums of positive charge vectors $\gamma_i\in\Lambda_+$, and let $\overline{\Omega}(\gamma,z,y)$ be the rational refined BPS…

Let $\mathcal{M}_n$ be the moduli space of $n$-centered configurations and let $\mathcal{M}^{\rm ad}_n\subset\mathcal{M}_n$ denote the subset of admissible solutions, namely those…