William Woods

activity

20122024

most citedAn equivariant covering map from the upper half plane to the complex plane minus a lattice

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.RA2024

Bounded skew power series rings for inner $σ$ -derivations

Adam Jones, William Woods

We define and explore the bounded skew power series ring $R^{+} [[x; σ, δ]]$ defined over a complete, filtered, Noetherian prime ring $R$ with a commuting skew derivation $(σ, δ)$ . We es…

math.GR2016

On the structure of virtually nilpotent compact $p$ -adic analytic groups

William Woods

Let $G$ be a compact $p$ -adic analytic group. We recall the well-understood finite radical $Δ^{+}$ and FC-centre $Δ$ , and introduce a $p$ -adic analogue of Roseblade's subgroup $\math…

math.CA2012★ 1 cited

An equivariant covering map from the upper half plane to the complex plane minus a lattice

Marjorie Batchelor, Polly Brownlee, William Woods

This paper studies a covering map phi from the upper half plane to the complex plane with a triangular lattice excised. This map is interesting as it factorises Klein's J invariant…

Bounded skew power series rings for inner σ-derivations

On the structure of virtually nilpotent compact p-adic analytic groups

An equivariant covering map from the upper half plane to the complex plane minus a lattice

Bounded skew power series rings for inner $σ$ -derivations

On the structure of virtually nilpotent compact $p$ -adic analytic groups