ScalingStacks

Theorem 6.2. [52] For the Fermat family, consider the Calabi-Yau metrics $\omega_{CY,t}$ on $X_{t}$ in the polarisation class $\frac{1}{|\log|t||}c_{1}(\mathcal{O}(1))$. Then for a subsequence of $X_{t}$ as $t\to 0$, there exists a special Lagrangian $T^{n}$-fibration on an open subset of $X_{t}$, whose normalized Calabi-Yau measure tends to $100\%$.