On the splitting principle for cohomological invariants of reflection groups

Abstract

Let $k$ be a field and $W$ a finite orthogonal reflection group, which is subgroup of the orthogonal group of a regular symmetric bilinear spaceover $k$. We prove Serres splitting principle for cohomological invariants of $W$ with values in Rosts cycle modules over $k$ if the characteristic of $k$ is coprime to $W$.

Publication
Tranformation Groups