3 problems

Let $L$ be a monotone Lagrangian submanifold, and let $HF(L)$ denote its Lagrangian Floer homology over $\mathbb{Z}_2$. Call $L$ wide if … and narrow if $HF(L)=0$, where…

Let $L$ be a monotone Lagrangian submanifold. Call $L$ wide if its Floer cohomology attains the maximal rank allowed by its ordinary cohomology, and narrow if its Floer cohomology…

Let $\omega_i$ be the sequence of symplectic forms considered in the paper, let $B_0$ be the base of the special Lagrangian fibration, and let $\mathcal{U}_i\subseteq B_0$ be a cha…