2 problems

Let $C$ be a smooth projective curve, let $L_1,L_2,L_3$ be line bundles on $C$ satisfying … and let $d\geq1$. Higher-degree local-curve conjecture. After substituting…

Let $X=\operatorname{Tot}_S(L_1\oplus L_2)$ be a local Calabi–Yau $4$-fold over a smooth projective surface $S$, and let $\mathrm{GW}^{\mathrm{res}}_{0,\beta}$ and…