activity
20122022
most citedOrderability and the Weinstein Conjecture

12 citations · 20 across the 6 of their papers we have counts for

collaborators

6 papers

math.GT2022★ 2 cited

Constructing knots with specified geometric limits

Urs Fuchs, Jessica S. Purcell, John Stewart

It is known that any tame hyperbolic 3-manifold with infinite volume and a single end is the geometric limit of a sequence of finite volume hyperbolic knot complements. Purcell and…

math.SG2018

A Compactness Result for holomorphic Curves in Symplectizations

Alexandru Doicu, Urs Fuchs

holomorphic curves are solutions of a specific modification of the pseudoholomorphic curve equation in symplectizations involving a harmonic form as perturbation…

math.SG2018★ 2 cited

Asymptotic Behaviour for holomorphic Cylinders of Small Area

Alexandru Doicu, Urs Fuchs

holomorphic curves are solutions of a specific modification of the pseudoholomorphic curve equation in symplectizations involving a harmonic form as perturbation…

math.SG2016★ 4 cited

Positive loops and -contact systolic inequalities

Peter Albers, Urs Fuchs, Will J. Merry

We prove an inequality between the -norm of the contact Hamiltonian of a positive loop of contactomorphims and the minimal Reeb period. This implies that there are no s…

math.SG2013★ 12 cited

Orderability and the Weinstein Conjecture

Peter Albers, Urs Fuchs, Will J. Merry

In this article we prove that the Weinstein conjecture holds for contact manifolds for which is non-orderable in the sense of Eliashberg-Polterovich…

math.SG2012

A Geometric Proof of Removal of Boundary Singularities of Pseudo-Holomorphic Curves

Urs Fuchs, Lizhen Qin

We prove two theorems on the removal of singularities on the boundary of a pseudo-holomorphic curve. In one theorem, we need no apriori assumption on the area of the curve. The pro…