Christopher Skinner

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20242026

most citedNon-vanishing of Kolyvagin systems and Iwasawa theory

1 citations · 1 across the 2 of their papers we have counts for

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math.NT2026

A refined non-vanishing of the $p$ -adic logarithm of a rational point on an abelian variety

Ashay Burungale, Christopher Skinner, Xin Wan

Inspired by a beautiful formula of Bertolini, Darmon, and Prasanna -- the oft-termed BDP formula -- we address questions about the non-vanishing of non-torsion points under $p$ -adi…

math.NT2026★ 1 cited

Non-vanishing of Kolyvagin systems and Iwasawa theory

Ashay Burungale, Francesc Castella, Giada Grossi +1

Let $E / Q$ be an elliptic curve and $p$ an odd prime. In 1991 Kolyvagin conjectured that the system of cohomology classes for torsion quotients of the $p$ -adic Tate module…

math.NT2025

Base change and Iwasawa Main Conjectures for $GL_{2}$

Ashay Burungale, Francesc Castella, Christopher Skinner

Let $E$ be an elliptic curve defined over $Q$ of conductor $N$ , $p$ an odd prime of good ordinary reduction such that $E [p]$ is an irreducible Galois module, and $K$ an im…

math.NT2024

Zeta elements for elliptic curves and applications

Ashay Burungale, Christopher Skinner, Ye Tian +1

Let $E$ be an elliptic curve defined over $Q$ with conductor $N$ and $p ∤ 2 N$ a prime. Let $L$ be an imaginary quadratic field with $p$ split. We prove the existence of…

A refined non-vanishing of the p-adic logarithm of a rational point on an abelian variety

Non-vanishing of Kolyvagin systems and Iwasawa theory

Base change and Iwasawa Main Conjectures for GL2​

Zeta elements for elliptic curves and applications

A refined non-vanishing of the $p$ -adic logarithm of a rational point on an abelian variety

Base change and Iwasawa Main Conjectures for $GL_{2}$