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math.RT2021
A note on étale representations from nilpotent orbits
Heiko Dietrich, Wolfgang Globke, Marcos Origlia
A linear étale representation of a complex algebraic group is given by a complex algebraic -module such that has a Zariski-open orbit on and . A c…
math.RT2019
Computing the real Weyl group
Heiko Dietrich, Willem A. de Graaf
Let g be a semisimple Lie algebra over the real numbers. We describe an explicit combinatorial construction of the real Weyl group of g with respect to a given Cartan subalgebra. A…
math.RT2016★ 8 cited
Nilpotent orbits in real symmetric pairs and stationary black holes
Heiko Dietrich, Willem A. de Graaf, Daniele Ruggeri +1
In the classification of stationary solutions in extended supergravities with symmetric scalar manifolds, the nilpotent orbits of a real symmetric pair play an important role. In t…