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20042024
most citedResolution of symplectic cyclic orbifold singularities

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

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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.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…

math.SG2007★ 19 cited

Resolution of symplectic cyclic orbifold singularities

Klaus Niederkrüger, Federica Pasquotto

In this paper we present a method to obtain resolutions of symplectic orbifolds arising from symplectic reduction of a Hamiltonian S^1-manifold at a regular value. As an applicatio…

math.SG2006

A formula for the Chern classes of symplectic blow-ups

Hansjörg Geiges, Federica Pasquotto

It is shown that the formula for the Chern classes (in the Chow ring) of blow-ups of algebraic varieties, due to Porteous and Lascu-Scott, also holds (in the cohomology ring) for b…