B. Krötz

activity

20082023

most citedSimple compactifications and polar decomposition of homogeneous real spherical spaces

20 citations · 116 across the 20 of their papers we have counts for

collaborators

Showing 2013Show all

4 papers · 1 filter

math.RT2013★ 10 cited

The local structure theorem for real spherical varieties

Friedrich Knop, Bernhard Krötz, Henrik Schlichtkrull

Let $G$ be an algebraic real reductive group and $Z$ a real spherical $G$ -variety, that is, it admits an open orbit for a minimal parabolic subgroup $P$ . We prove a local structure…

math.RT2013

Multiplicity bounds and the subrepresentation theorem for real spherical spaces

Bernhard Krötz, Henrik Schlichtkrull

Let G be a real semi-simple Lie group and H a closed subgroup which admits an open orbit on the flag manifold of a minimal parabolic subgroup. Let V be a Harish-Chandra module. A s…

math.RT2013

Finite orbit decomposition of real flag manifolds

Bernhard Krötz, Henrik Schlichtkrull

Let G be a connected real semi-simple Lie group and H a closed connected subgroup. Let P be a minimal parabolic subgroup of G. It is shown that H has an open orbit on the flag mani…

math.DG2013★ 12 cited

Decomposition Theorems for Triple Spaces

Thomas Danielsen, Bernhard Krötz, Henrik Schlichtkrull

A triple space is a homogeneous space $G / H$ where $G = G_{0} \times G_{0} \times G_{0}$ is a threefold product group and $H ≃ G_{0}$ the diagonal subgroup of $G$ . This paper concerns the g…