2 citations · 2 across the 3 of their papers we have counts for
6 papers
On Greenberg's conjecture for rational elliptic curves at Eisenstein primes
Zichao Lin, Mulun Yin
Let be an elliptic curve, and let be an odd prime of ordinary reduction for , and assume that admits a rational -isogeny. In this paper we prove Greenb…
Computing the Iwasawa -Invariants for Elliptic Curves over -Extensions
Zichao Lin, Mulun Yin
Let be an elliptic curve defined over rational numbers. Further assume has good ordinary reduction at and is reducible as a -representation. In t…
On Conjectures of -Invariant for Selmer Groups at
Zichao Lin, Mulun Yin
Let be an elliptic curve define over . Further assume has good ordinary reduction at . In this article, we prove Greenberg's conjecture on the value of the…
-converse theorems for elliptic curves of potentially good ordinary reduction at Eisenstein primes
Timo Keller, Mulun Yin
Let be an elliptic curve and be a prime. We prove the -converse theorems for elliptic curves of potentially good ordinary reduction at Eisenstein primes…
On the Tamagawa number conjecture for newforms at Eisenstein primes
Mulun Yin
We extend the results of [CGLS22] to higher weight modular forms and prove a rank Tamagawa number formula (also known as the Bloch-Kato conjecture) for modular forms at good Ei…
On the anticyclotomic Iwasawa theory of newforms at Eisenstein primes of semistable reduction
Timo Keller, Mulun Yin
Let be a newform of weight and level with trivial nebentypus. Let be a maximal ideal of the ring of integers of the coefficient field of s…