activity
20042024
most citedResolution of symplectic cyclic orbifold singularities

19 citations · 29 across the 7 of their papers we have counts for

collaborators

9 papers

math.SG2024

Symplectic cohomology of quasihomogeneous singularities

Nikolas Adaloglou, Federica Pasquotto, Aline Zanardini

We compute the symplectic cohomology of Milnor fibers of isolated quasihomogeneous cAn singularities . In addition, we use our computations to distinguish their links as contact ma…

math.GT2019

On the transitivity of the group of orbifold diffeomorphisms

Federica Pasquotto, Thomas O. Rot

Consider a connected manifold of dimension at least two and the group of compactly supported diffeomorphisms that are compactly supported isotopic to the identity. This group acts…

math.GT2019

Degree theory for orbifolds

Federica Pasquotto, Thomas O. Rot

In [3] Borzellino and Brunsden started to develop an elementary differential topology theory for orbifolds. In this paper we carry on their project by defining a mapping degree for…

math.SG2018★ 5 cited

Rabinowitz Floer homology for tentacular Hamiltonians

Federica Pasquotto, Robert Vandervorst, Jagna Wiśniewska

This paper extends the definition of Rabinowitz Floer homology to non-compact hypersurfaces. We present a general framework for the construction of Rabinowitz Floer homology in the…

math.SG2013

On periodic orbits in cotangent bundles of non-compact manifolds

J. B. van den Berg, F. Pasquotto, T. O. Rot +1

This paper is concerned with the existence of periodic orbits on energy hypersurfaces in cotangent bundles of Riemannian manifolds defined by mechanical Hamiltonians. In \cite{bpv}…

math.SG2009★ 5 cited

Desingularisation of orbifolds obtained from symplectic reduction at generic coadjoint orbits

K. Niederkrüger, F. Pasquotto

We show how to construct a resolution of symplectic orbifolds obtained as quotients of presymplectic manifolds with a torus action. As a corollary, this allows us to desingularise…