Sub-Hopf algebras of the Steenrod algebra and the Singer transfer

Abstract

The Singer transfer provides an interesting connection between modular representation theory and the cohomology of the Steenrod algebra. We discuss a version of `Quillen stratification' theorem for the Singer transfer and its consequences.

This is the version published by Geometry & Topology Monographs on 14 November 2007

References in corpus (1)

• Sub-Hopf algebras of the Steenrod algebra and the Singer transfer

Cited by in corpus (7)

• Sub-Hopf algebras of the Steenrod algebra and the Singer transfer
• The affirmative answer to Singer's conjecture on the algebraic transfer of rank four
• On the dimension of $H^{\ast }(({\mathbb{Z}}_2{)}^{\times t},{\mathbb{Z}}_2)$ as a module over Steenrod ring
• On Singer's conjecture for the fifth algebraic transfer
• A note on the non-trivial elements in the cohomology groups of the Steenrod algebra
• Structure of the space of $G{L}_4({\mathbb{Z}}_2)$-coinvariants ${\mathbb{Z}}_2{\otimes }_{G{L}_4({\mathbb{Z}}_2)}P{H}_{\ast }({\mathbb{Z}}_2^4,{\mathbb{Z}}_2)$ in some generic degrees and its application
• On modules over the mod 2 Steenrod algebra and hit problems