Jeffrey Hatley

activity

20092026

most citedComparing anticyclotomic Selmer groups of positive coranks for congruent modular forms -- Part II

10 citations · 33 across the 18 of their papers we have counts for

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Showing 2020 · math.NTShow all

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math.NT2020★ 10 cited

Comparing anticyclotomic Selmer groups of positive coranks for congruent modular forms -- Part II

Jeffrey Hatley, Antonio Lei

We study the Selmer group associated to a $p$ -ordinary newform $f \in S_{2 r} (Γ_{0} (N))$ over the anticyclotomic $Z_{p}$ -extension of an imaginary quadratic field $K/\mathbb{Q}…

math.NT2020★ 2 cited

$Λ$ -submodules of finite index of anticyclotomic plus and minus Selmer groups of elliptic curves

Jeffrey Hatley, Antonio Lei, Stefano Vigni

Let $p$ be an odd prime and $K$ an imaginary quadratic field where $p$ splits. Under appropriate hypotheses, Bertolini showed that the Selmer group of a $p$ -ordinary elliptic curve…

Comparing anticyclotomic Selmer groups of positive coranks for congruent modular forms -- Part II

Λ-submodules of finite index of anticyclotomic plus and minus Selmer groups of elliptic curves

$Λ$ -submodules of finite index of anticyclotomic plus and minus Selmer groups of elliptic curves