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Gerhard Roehrle

5 papers hereh-index 13 citations5 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author1
  • middle author2
  • last author1

Across the 4 of 5 papers where every author was matched, so the position is known.

fields
  • math.CO2
  • math.GR2
  • math.RT1
same name
  • Gerhard Roehrle — 6 papers, h 2
  • Gerhard Roehrle — 1 paper, h 2

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

collaborators

5 papers

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.GR2026

Parabolic Normalizers in Finite Coxeter Groups as Subdirect Products

J. Matthew Douglass, Götz Pfeiffer, Gerhard Roehrle

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

math.CO2025

MAT-Freeness is not combinatorial

Torsten Hoge, Gerhard Roehrle

We show that the notion of MAT-freeness for hyperplane arrangements depends on the underlying field. In particular, MAT-freeness is not combinatorial.

math.CO2025

On Universal derivations for multiarrangements

Takuro Abe, Shota Maehara, Gerhard Roehrle +1

The study of universal derivations for arbitrary multiarrangements and multiplicity functions was initiated by Abe, Röhrle, Stump, and Yoshinaga in 2024 which focused on arrangeme…

math.RT2025

Invariants in the cohomology of the complement of quaternionic reflection arrangements

Lorenzo Giordani, Gerhard Roehrle, Johannes Schmitt

Let A be a hyperplane arrangement in a vector space V and G≤GL(V) a group fixing A. In case when G is a complex reflection group and $\mathcal A=\m…

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