Christian Drenkhahn

most citedOn simple polynomial

G_{r} T

-modules

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.RT2016

Almost split sequences for polynomial $G_{r} T$ -modules and polynomial parts of Auslander-Reiten components

Christian Drenkhahn

In 1996, Doty, Nakano and Peters defined infinitesimal Schur algebras, combining the approach via polynomial representations with the approach via $G_{r} T$ -modules to representation…

math.RT2016★ 1 cited

On simple polynomial $G_{r} T$ -modules

Christian Drenkhahn

Using the general framework of polynomial representations defined by Doty and generalizing the definition given by Doty, Nakano and Peters for $G = GL_{n}$ , we consider poly…

Almost split sequences for polynomial Gr​T-modules and polynomial parts of Auslander-Reiten components

On simple polynomial Gr​T-modules

Almost split sequences for polynomial $G_{r} T$ -modules and polynomial parts of Auslander-Reiten components

On simple polynomial $G_{r} T$ -modules