Antonio Lei

collaborators

2 papers

math.NT2025

On the Iwasawa Invariants of Mazur--Tate elements of elliptic curves at additive primes

Antonio Lei, Robert Pollack, Naman Pratap

We investigate the $λ$ -invariants of Mazur--Tate elements of elliptic curves defined over the field of rational numbers at primes of additive reduction. We explain their growth and…

math.NT2024

On a conjecture of Mazur predicting the growth of Mordell--Weil ranks in $Z_{p}$ -extensions

Rylan Gajek-Leonard, Jeffrey Hatley, Debanjana Kundu +1

Let $p$ be an odd prime. We study Mazur's conjecture on the growth of the Mordell--Weil ranks of an elliptic curve $E / Q$ over $Z_{p}$ -extensions of an imaginary qua…

On the Iwasawa Invariants of Mazur--Tate elements of elliptic curves at additive primes

On a conjecture of Mazur predicting the growth of Mordell--Weil ranks in Zp​-extensions

On a conjecture of Mazur predicting the growth of Mordell--Weil ranks in $Z_{p}$ -extensions