Nonexistence of exact Lagrangian tori in affine conic bundles over ${\mathbb{C}}^n$

Yin Li

Let $M\subset {\mathbb{C}}^{n+1}$ be a smooth affine hypersurface defined by the equation $xy+p(z_1,\cdots ,z_{n-1})=1$, where $p$ is a Brieskorn-Pham polynomial and $n\ge 2$. We prove…