Manfred Schocker

most citedThe Decomposition of Lie Powers

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.RT2005

Factorisation of Lie Resolvents

R. M. Bryant, M. Schocker

Let $G$ be a group, $F$ a field of prime characteristic $p$ and $V$ a finite-dimensional $F G$ -module. Let $L (V)$ denote the free Lie algebra on $V$ , regarded as an $F G$ -module, and…

math.RT2005★ 1 cited

The Decomposition of Lie Powers

R. M. Bryant, M. Schocker

Let G be a group, F a field of prime characteristic p and V a finite-dimensional FG-module. Let L(V) denote the free Lie algebra on V regarded as an FG-submodule of the free associ…

math.RA2005

The module structure of the Solomon-Tits algebra of the symmetric group

Manfred Schocker

Let $(W, S)$ be a finite Coxeter system. Tits defined an associative product on the set $Σ$ of simplices of the associated Coxeter complex. The corresponding semigroup algebra is th…