Antonio Lei

activity

20232026

most citedOn towers of Isogeny graphs with full level structure

2 citations · 3 across the 12 of their papers we have counts for

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Showing 2024Show all

3 papers · 1 filter

math.NT2024★ 1 cited

On the structure of the Bloch--Kato Selmer groups of modular forms over anticyclotomic $Z_{p}$ -towers

Antonio Lei, Luca Mastella, Luochen Zhao

Let $p$ be an odd prime number and let $K$ be an imaginary quadratic field in which $p$ is split. Let $f$ be a modular form with good reduction at $p$ . We study the variation of th…

math.NT2024

The growth of Tate-Shafarevich groups of $p$ -supersingular elliptic curves over anticyclotomic $Z_{p}$ -extensions at inert primes

Erman Isik, Antonio Lei

Let $E$ be an elliptic curve defined over $Q$ , and let $K$ be an imaginary quadratic field. Consider an odd prime $p$ at which $E$ has good supersingular reduction with $a…

math.NT2024

Artin formalism for $p$ -adic $L$ -functions of modular forms at non-ordinary primes

Antonio Lei

Let $p$ be an odd prime number. Let $f$ be a normalized Hecke eigen-cuspform that is non-ordinary at $p$ . Let $K$ be an imaginary quadratic field in which $p$ splits. We study the…

On the structure of the Bloch--Kato Selmer groups of modular forms over anticyclotomic Zp​-towers

The growth of Tate-Shafarevich groups of p-supersingular elliptic curves over anticyclotomic Zp​-extensions at inert primes

Artin formalism for p-adic L-functions of modular forms at non-ordinary primes

On the structure of the Bloch--Kato Selmer groups of modular forms over anticyclotomic $Z_{p}$ -towers

The growth of Tate-Shafarevich groups of $p$ -supersingular elliptic curves over anticyclotomic $Z_{p}$ -extensions at inert primes

Artin formalism for $p$ -adic $L$ -functions of modular forms at non-ordinary primes