4 problems

Let $k \ge 1$ and $n \ge 2$ be integers, and consider closed $(2n+1)$-dimensional contact manifolds, as well as algebraic torsion and untwisted algebraic torsion in that dimension.…

For each $n\geq 1$ and $k\geq 1$, consider the corresponding example of Theorem 5d, formed using a suitable $(2n-1)$-dimensional manifold $Y$, and denote the resulting contact mani…

Let $Y$ be the unit cotangent bundle of a hyperbolic surface, and let $(M=\Sigma\times Y,\xi_k)$ be the corresponding $5$-dimensional contact manifold of Theorem 5d. These examples…

For integers $k\geq 1$ and $n\geq 2$, let $(M,\xi)$ denote a closed $(2n-1)$-dimensional contact manifold, and let algebraic torsion and stable symplectic fillings be understood in…