activity
20072022
most citedWeak and strong fillability of higher dimensional contact manifolds

61 citations · 190 across the 10 of their papers we have counts for

collaborators

10 papers

math.SG2022

Symplectic circle actions on manifolds with contact type boundary

Aleksandra Marinković, Klaus Niederkrüger-Eid

Many of the existing results for closed Hamiltonian G-manifolds are based on the analysis of the corresponding Hamiltonian functions using Morse-Bott techniques. In general such me…

math.SG2020★ 5 cited

On the symplectic fillings of standard real projective spaces

Paolo Ghiggini, Klaus Niederkrüger-Eid

We prove, in a geometric way, that the standard contact structure on the real projective space of dimension is not Liouville fillable for and odd. We also prove th…

math.SG2018★ 5 cited

On properties of Bourgeois contact structures

Samuel Lisi, Aleksandra Marinković, Klaus Niederkrüger

The Bourgeois construction associates to every contact open book on a manifold a contact structure on . We study in this article some of the properties of that…

math.SG2015★ 7 cited

Examples of non-trivial contact mapping classes in all dimensions

Patrick Massot, Klaus Niederkrüger

We give examples of contactomorphisms in every dimension that are smoothly isotopic to the identity but that are not contact isotopic to the identity. In fact, we prove the stronge…

math.SG2012★ 15 cited

Loose Legendrians and the plastikstufe

Emmy Murphy, Klaus Niederkrüger, Olga Plamenevskaya +1

We show that the presence of a plastikstufe induces a certain degree of flexibility in contact manifolds of dimension 2n+1>3. More precisely, we prove that every Legendrian knot wh…

math.SG2011★ 61 cited

Weak and strong fillability of higher dimensional contact manifolds

Patrick Massot, Klaus Niederkrüger, Chris Wendl

For contact manifolds in dimension three, the notions of weak and strong symplectic fillability and tightness are all known to be inequivalent. We extend these facts to higher dime…