2 citations · 3 across the 12 of their papers we have counts for
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On the maximality of the -invariants of Mazur--Tate elements
Antonio Lei, Robert Pollack, Naman Pratap
Let be an elliptic curve with good ordinary reduction at an odd prime . Assuming that Greenberg's conjecture holds, we show that the -invariants of the Mazur--Tate…
On the growth of Tate-Shafarevich groups of -supersingular abelian varieties of -type over -extensions of number fields
Erman Isik, Antonio Lei
We study the boundedness of the Mordell-Weil rank and the growth of the -primary part of the Tate-Shafarevich group of -supersingular abelian varieties of -type w…
Mazur-Tate elements of non-ordinary modular forms with Serre weight larger than two
Rylan Gajek-Leonard, Antonio Lei
Fix an odd prime and let be a non-ordinary eigen-cuspform of weight and level coprime to . Assuming , we compute asymptotic formulas for the Iwasawa invariant…
Congruences of -adic -functions of modular forms at non-ordinary primes
Raiza Corpuz, Antonio Lei
We present an analogue of Greenberg-Vatsal's and Emerton-Pollack-Weston's results on congruences of -adic -functions for -non-ordinary cuspidal eigenforms and of e…
Mazur's Growth Number Conjecture in the Rank One Case
Debanjana Kundu, Antonio Lei
Let be a prime number. Let be an elliptic curve with good ordinary reduction at . Let be an imaginary quadratic field where splits, and…