Kyle Ormsby

most cited1-smooth pro-p groups and Bloch-Kato pro-p groups

4 citations · 5 across the 2 of their papers we have counts for

collaborators

2 papers

math.GR2019★ 4 cited

1-smooth pro-p groups and Bloch-Kato pro-p groups

Claudio Quadrelli

Let $p$ be a prime. A pro- $p$ group $G$ is said to be 1-smooth if it can be endowed with a homomorphism of pro- $p$ groups $G \to 1 + p Z_{p}$ satisfying a formal version of Hilbe…

math.AT2014★ 1 cited

Galois equivariance and stable motivic homotopy theory

J. Heller, K. Ormsby

For a finite Galois extension of fields L/k with Galois group G, we study a functor from the G-equivariant stable homotopy category to the stable motivic homotopy category over k i…