Antonio Lei

activity

20092026

most citedEuler systems for Rankin--Selberg convolutions of modular forms

88 citations · 416 across the 62 of their papers we have counts for

collaborators

Showing 2020Show all

7 papers · 1 filter

math.NT2020

Iwasawa theory of automorphic representations of $GL_{2 n}$ at non-ordinary primes

Antonio Lei, Jishnu Ray

Let $Π$ be a cuspidal automorphic representation of $GL_{2 n} (A_{Q})$ and let $p$ be an odd prime at which $Π$ is unramified. In a recent work, Barrera, Dimitrov and…

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

Iwasawa theory of twists of elliptic modular forms over imaginary quadratic fields at inert primes

Kâzım Büyükboduk, Antonio Lei

Our primary goal in this article is to study the Iwasawa theory for semi-ordinary families of automorphic forms on $GL_{2} \times Res_{K / Q} GL_{1}$ , wh…

math.NT2020

On analogues of Mazur-Tate type conjectures in the Rankin-Selberg setting

Antonio Cauchi, Antonio Lei

We study the Fitting ideals over the finite layers of the cyclotomic $Z_{p}$ -extension of $Q$ of Selmer groups attached to the Rankin--Selberg convolution of two mo…

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…

math.NT2020

Iwasawa theory for $GL_{2} \times Res_{K / Q} GL_{1}$

Kâzım Büyükboduk, Antonio Lei

Let $K$ be a imaginary quadratic field where the prime $p$ splits. Our goal in this article is to prove results towards the Iwasawa main conjectures for $p$ -nearly-ordinary familie…

math.NT2020★ 2 cited

Akashi series and Euler characteristics of signed Selmer groups of elliptic curves with semistable reduction at primes above p

Antonio Lei, Meng Fai Lim

Let $p$ be an odd prime number, and let $E$ be an elliptic curve defined over a number field $F^{'}$ such that $E$ has semistable reduction at every prime of $F^{'}$ above $p$ and is sup…

Iwasawa theory of automorphic representations of GL2n​ at non-ordinary primes

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

Iwasawa theory of twists of elliptic modular forms over imaginary quadratic fields at inert primes

On analogues of Mazur-Tate type conjectures in the Rankin-Selberg setting

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

Iwasawa theory for GL2​×ResK/Q​GL1​

Akashi series and Euler characteristics of signed Selmer groups of elliptic curves with semistable reduction at primes above p

Iwasawa theory of automorphic representations of $GL_{2 n}$ at non-ordinary primes

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

Iwasawa theory for $GL_{2} \times Res_{K / Q} GL_{1}$