7 citations · 7 across the 3 of their papers we have counts for
5 papers
On post-Lie algebras structures coming from simply transitive NIL-affine actions
Jonas Deré, Marcos Origlia
Given a simply connected solvable Lie group , there always exists NIL-affine action on a nilpotent Lie group such that acts simply trans…
Classification of four-rebit states
Heiko Dietrich, Willem A. de Graaf, Alessio Marrani +1
We classify states of four rebits, that is, we classify the orbits of the group in the space $(\mathbb R^2)^{\otimes…
Classification of four qubit states and their stabilisers under SLOCC operations
Heiko Dietrich, Willem A. de Graaf, Alessio Marrani +1
We classify four qubit states under SLOCC operations, that is, we classify the orbits of the group on the Hilbert space $\mathcal{H}_4 = (\ma…
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…
Simply transitive NIL-affine actions of solvable Lie groups
Jonas Deré, Marcos Origlia
Every simply connected and connected solvable Lie group admits a simply transitive action on a nilpotent Lie group via affine transformations. Although the existence is gua…