Markus Jedlitschky

most citedOn coadjoint orbits for

p

-Sylow subgroups of finite classical groups

4 citations · 5 across the 2 of their papers we have counts for

collaborators

2 papers

math.RT2018★ 4 cited

On coadjoint orbits for $p$ -Sylow subgroups of finite classical groups

Qiong Guo, Markus Jedlitschky, Richard Dipper

Kirillov's orbit theory provides a powerful tool for the investigation of irreducible unitary representations of many classes of Lie groups. In a previous paper we used a modificat…

math.RT2017★ 1 cited

Orbit method for $p$ -Sylow subgroups of finite classical groups

Qiong Guo, Markus Jedlitschky, Richard Dipper

For the $p$ -Sylow subgroups $U$ of the finite classical groups of untwisted Lie type, $p$ an odd prime, we construct a monomial $C U$ -module $M$ which is isomorphic to the…

On coadjoint orbits for p-Sylow subgroups of finite classical groups

Orbit method for p-Sylow subgroups of finite classical groups

On coadjoint orbits for $p$ -Sylow subgroups of finite classical groups

Orbit method for $p$ -Sylow subgroups of finite classical groups