Cohomology of finite graded group varieties

Abstract

We prove that, if $A$ is a positively graded, graded commutative, local, finite Hopf algebra, its cohomology is finitely generated, thus unifying classical results of Wilkerson and Hopkins-Smith, and of Friedlander-Suslin. We do this by showing the existence of conormal elementary quotients.

References in corpus (2)

• Graded 1-parameter subgroups and detection properties
• Graded Group Schemes and Graded Group Varieties