activity
20242026
collaborators

6 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.GR2026

On Normalizers of Parabolic Subgroups of Quaternionic Reflection Groups

Gerhard Roehrle, Johannes Schmitt

By work of Howlett and Muraleedaran--Taylor, a parabolic subgroup of a real or complex reflection group always admits a complement in its normalizer. In this note, we investigate t…

math.GR2025

Parabolic Normalizers in Finite Coxeter Groups as Subdirect Products

J. Matthew Douglass, Götz Pfeiffer, Gerhard Roehrle

We revisit the structure of the normalizer of a parabolic subgroup in a finite Coxeter group , originally described by Howlett. Building on Howlett's Lemma, which p…

math.CO2025

On connected subgraph arrangements

Lorenzo Giordani, Tilman Möller, Paul Mücksch +1

Recently, Cuntz and Kühne introduced a particular class of hyperplane arrangements stemming from a given graph , so called connected subgraph arrangements . In this note we…

math.GR2024

On good subgroups, Springer maps, and overgroups of distinguished unipotent elements in reductive groups

Michael Bate, Sören Böhm, Benjamin Martin +1

Suppose is a simple algebraic group defined over an algebraically closed field of good characteristic . In 2018 Korhonen showed that if is a connected reductive subgroup…

math.CO2024

Free multiderivations of connected subgraph arrangements

Paul Mücksch, Gerhard Roehrle, Sven Wiesner

Cuntz and Kühne introduced the class of connected subgraph arrangements , depending on a graph , and classified all graphs such that the corresponding arrangement