3 problems

Let $\mu$ be the discrete parameter, let $\mathfrak p^{(I)}$ denote the collection of equivariant flux data, and let $\epsilon_1,\epsilon_2$ be the equivariant parameters. Reflecti…

Let $X=\mathcal O_{\mathbb P^1}(-1,-1,0)$ and let $T$ be the Calabi–Yau torus, with equivariant parameter $\lambda_3$. Let $P^{\mathrm{JS}}_{n,d}$ denote the $T$-equivariant Joyce–…

Let $Y=\operatorname{Tot}_{\mathbb P^1}(\mathcal O_{\mathbb P^1}(l_1)\oplus\mathcal O_{\mathbb P^1}(l_2))$ with $l_1+l_2\geq -1$, and let $d$ be a positive degree. Denote by…