We define a large new class of open symplectic manifolds, which includes all Conical
Symplectic Resolutions. They come with a pseudoholomorphic $\mathbb {C}^* $-action …

In Part I, we defined a large class of open symplectic manifolds, called symplectic $\mathbb
{C}^* $-manifolds, which are typically non-exact at infinity, and we showed that their …

We prove that symplectic cohomology for open convex symplectic manifolds is invariant
when the symplectic form undergoes deformations which may be nonexact and …

We study Reeb dynamics on prequantization circle bundles and the filtered (equivariant)
symplectic homology of prequantization line bundles, aka negative line bundles, with …

We study several aspects of fillings for links of general isolated quotient singularities using
Floer theory, including co‐fillings, Weinstein fillings, strong fillings, exact fillings and exact …

The symplectic cohomology of certain symplectic manifolds W with non-compact ends
modelled on the positive symplectization of a compact contact manifold Y is shown to vanish …

We prove that every non-degenerate Reeb flow on a closed contact manifold M admitting a
strong symplectic filling W with vanishing first Chern class carries at least two geometrically …

This paper is the sequel to the previous paper [Nelson, Abh. Math. Semin. Univ. Hambg. 85
(2015) 125–179], which showed that sufficient regularity exists to define cylindrical contact …

We prove that the mean Euler characteristic of a Gorenstein toric contact manifold, that is, a
good toric contact manifold with zero 1st Chern class, is equal to half the normalized volume …

The Seidel maps are two maps associated to a Hamiltonian circle action on a convex
symplectic manifold, one on Floer cohomology and one on quantum cohomology. We …