8 problems

Let $W/2/{\bf G}$ be a GIT quotient corresponding to a semi-positive triple $(W,{\bf G},\theta)$. Let $F_g^{\varepsilon }$ and $F_g^\infty$ denote the genus-$g$ quasimap and Gromov…

Twisted K3-fibration finite-generation conjecture. One has

Let … be the $((3;2),(0;0))$-twisted genus-$g$ quasimap series of ${\mathbb P}^2\times{\mathbb P}^1$, and let … with $X(q_1)=q_1(\partial B_1'/\partial q_1)/(1+B_1')$. Twisted elli…

K3-fibration finite-generation conjecture. For $\gamma\in H_2(B,\mathbb Z)$,

Quasimap elliptic-fibration conjecture. For $\gamma\in H_2(B,\mathbb Z)$,

Let $(W,{\bf G},\theta)$ be a semi-positive triple, let $W/\!/{\bf G}$ be its GIT quotient, and let $\Lambda$ be the Novikov ring. For each stability parameter $\varepsilon\geq 0+$…

Let $(W,{\bf G},\theta)$ be a semi-positive triple, let $W/\!/{\bf G}$ be its GIT quotient, and let $\Lambda$ be the Novikov ring. For each stability parameter $\varepsilon\geq 0+$…

Let $W//{\bf G}$ be a GIT quotient, let $\Lambda$ be the Novikov ring, and let $\gamma\in H^*(W//{\bf G},\Lambda)$ be of the form $\gamma={\mathbbm 1}+O(q)$. For…