3 problems

Let $K\mathbb{P}^3$ be the local projective three-space, let $T=I^{K\mathbb{P}^3}_1(q)$ be the mirror coordinate, and let $\mathcal{F}^{\mathsf{SQ}}_{g,a+b}a,b$ denote the stable q…

Let $K\mathbb{P}^2$ be the local projective plane, let $T=I^{K\mathbb{P}^2}_1(q)$ be the mirror coordinate, and let $\mathcal{F}^{\mathsf{SQ}}_g$ denote its genus-$g$ stable quotie…

Let $K\mathbb{P}^2$ be the local projective plane, let $q$ be the degree variable, and let $T=I^{K\mathbb{P}^2}_1(q)$ be the mirror coordinate with $Q(q)=\exp(T)$. Let…