4 problems

Let $X=\operatorname{Tot}_{\mathbb{P}^2}\!\left(\mathcal{O}_{\mathbb{P}^2}(-1)\oplus\mathcal{O}_{\mathbb{P}^2}(-2)\right)$. For every effective curve class…

For every integer $p\ge 2$, determine whether the higher-genus closed Gromov–Witten potentials of the toric Calabi–Yau threefold…

For every smooth projective effective orbifold curve $X$, the total descendant Gromov–Witten partition function $\mathcal{Z}_X$ satisfies the Jiang–Tseng Virasoro constraints…

Castelnuovo bound conjecture. The invariant vanishes when