Title:       Finite good filtration dimension for modules over an algebra with
             good filtration
Author:      Wilberd van der Kallen
Institution: Universiteit Utrecht
Home Page:   http://www.math.uu.nl/people/vdkallen/kallen.html
Status:      Preprint

Abstract:    Let $G$ be a connected reductive linear algebraic group over a 
field $k$ of characteristic $p>0$.
Let $p$ be large enough with respect to the root system. 
We show that if a finitely generated commutative $k$-algebra $A$ with $G$-action
has good filtration, then any noetherian $A$-module with compatible $G$-action has
finite good filtration dimension.