Jeffrey Yelton

activity

20132025

most citedSemistable models of elliptic curves over residue characteristic 2

2 citations · 3 across the 11 of their papers we have counts for

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4 papers · 1 filter

math.AG2025

A cluster criterion for potential degeneracy of superelliptic curves

Jeffrey Yelton

Let $K$ be a field with a discrete valuation; let $p$ be a prime; and let $C$ be the curve defined by an equation of the form $y^{p} = f (x)$ . We show that the curve $C$ has a model o…

math.AG2024

Clusters, toric ranks, and 2-ranks of hyperelliptic curves in the wild case

Leonardo Fiore, Jeffrey Yelton

Given a Galois cover $Y \to X$ of smooth projective geometrically connected curves over a complete discrete valuation field $K$ with algebraically closed residue field, we define a…

math.AG2017

Prime-to- $p$ étale fundamental groups of punctured projective lines over strictly Henselian fields

Hilaf Hasson, Jeffrey Yelton

Let $K$ be the fraction field of a strictly Henselian DVR of characteristic $p \geq 0$ with algebraic closure $K ˉ$ , and let $α_{1}, ..., α_{d} \in P_{K}^{1} (K)$ . In t…

math.AG2013

Dyadic Torsion of Elliptic Curves

Jeff Yelton

Let $k$ be a field of characteristic $0$ , and let $α_{1}$ , $α_{2}$ , and $α_{3}$ be algebraically independent and transcendental over $k$ . Let $K$ be the transcendental extension of…

A cluster criterion for potential degeneracy of superelliptic curves

Clusters, toric ranks, and 2-ranks of hyperelliptic curves in the wild case

Prime-to-p étale fundamental groups of punctured projective lines over strictly Henselian fields

Dyadic Torsion of Elliptic Curves

Prime-to- $p$ étale fundamental groups of punctured projective lines over strictly Henselian fields