ScalingStacks

Conjecture 1.1. Given a 1-parameter maximally degenerate family of polarized $n$-dimensional Calabi-Yau (CY) manifolds $(X_{t},g_{t},J_{t},\omega_{t},\Omega_{t})$ of holonomy $SU(n)$ over the punctured disc $\mathbb{D}_{t}^{*}$, then there exist special Lagrangian $T^{n}$-fibrations on the generic region of $X_{t}$ for $0<|t|\ll 1$.