8 problems

Let $M$ be a smooth projective threefold, $D\subset M$ a connected divisor, and let $\beta$ be a curve class. Let $A=\prod_{i=1}^r\tau_{\alpha_i-1}(\gamma_i)$ be a product of desce…

Let $M$ be the smooth projective threefold under consideration, let $\beta$ be a curve class, and let $A=\prod_{i=1}^r\tau_{\alpha_i-1}(\gamma_i)$ be a product of descendent insert…

The marked relative GW/PT correspondence. For all $\gamma\in H^{\ast}((X,D)^r)$, $Z^{(X,D)}_{\mathsf{PT},\beta}(\lambda\mid\tau_{\alpha_1-1}\cdots\tau_{\alpha_r-1}(\gamma))$ is the…

The relative GW/PT correspondence. $Z^{(X,D)}_{\mathsf{PT},\beta}(\lambda\mid\tau_{\alpha_1-1}(\gamma_1)\cdots\tau_{\alpha_r-1}(\gamma_r))$ is the Fourier expansion of a rational f…

The GW/PT correspondence. $Z^{X}_{\mathsf{PT},\beta}(\boldsymbol{\tau}_{\alpha-1}(\boldsymbol{\gamma}))$ is the Fourier expansion of a rational function in $p$, and under $p=e^z$,

Let $X$ be a CHL model and let $\beta=(\gamma,d)\in H_2(X,\mathbb{Z})$ be a curve class with $\gamma>0$. Let $\mathsf{N}_{h,\beta}$ denote the reduced Gromov–Witten invariants and…

GW descendent polynomiality conjecture. The series

Stationary GW/PT correspondence conjecture.