3 problems

Let $C$ be a Riemann surface and let $L\subset T^*C$ be a holomorphic Lagrangian. For a generic angle $\theta$, Solomon–Verbitsky theory places $e^{2\pi i\theta}\cdot L$ in the rel…

Let $\bK$ be a field, let $M$ be a real manifold, and let $\bR_t$ be the real line with coordinate $t$. Write $\mathrm{Sh}_{\tau>0}^{\bR^\delta}(M\times \bR_t)$ for the equivariant…

Let $X$ be a symplectic manifold, let $\bm L$ be a Lagrangian brane, and let $c_{\bm L}>0$ be as in the classification theorem. A sheaf quantization of $\bm L$ in $(X,u<c_{\bm L})$…