1 citations · 1 across the 3 of their papers we have counts for
3 papers
math.SG2026
Namikawa--Weyl groups of symplectic quotient singularities
Gwyn Bellamy, Gerhard Röhrle, Johannes Schmitt
We classify the Namikawa--Weyl groups associated to symplectic quotient singularities when is a symplectic reflection group. Our classification shows that every irreducib…
math.GR2021
On Parabolic Subgroups of Symplectic Reflection Groups
Gwyn Bellamy, Johannes Schmitt, Ulrich Thiel
Using Cohen's classification of symplectic reflection groups, we prove that the parabolic subgroups, that is, stabilizer subgroups, of a finite symplectic reflection group are them…
math.AG2020★ 1 cited
Towards the classification of symplectic linear quotient singularities admitting a symplectic resolution
Gwyn Bellamy, Johannes Schmitt, Ulrich Thiel
Over the past two decades, there has been much progress on the classification of symplectic linear quotient singularities V/G admitting a symplectic (equivalently, crepant) resolut…