2 problems

A complex contact manifold is a complex manifold $X$ of odd dimension $2n+1\geq 3$ equipped with a maximally nonintegrable holomorphic hyperplane subbundle $\xi\subset TX$. For any…

Let $X$ be a projective manifold, let $L$ be a numerically trivial line bundle, and let $v \in H^0(X,\bigwedge^q T_X \otimes L)$ be a non-trivial section. A zero of $v$ is a point…