Timo Keller

activity

20202026

most citedOn the anticyclotomic Iwasawa theory of newforms at Eisenstein primes of semistable reduction

2 citations · 4 across the 6 of their papers we have counts for

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math.NT2024

The constructive inverse Galois problem via Hilbert modular forms: realizing the transitive group 17T7

Raymond van Bommel, Edgar Costa, Noam D. Elkies +3

We show how Hilbert modular forms can be used in the constructive inverse Galois problem over the rationals. In particular, we prove that the transitive permutation group 17T7, iso…

math.NT2024

$p$ -converse theorems for elliptic curves of potentially good ordinary reduction at Eisenstein primes

Timo Keller, Mulun Yin

Let $E / Q$ be an elliptic curve and $p \geq 3$ be a prime. We prove the $p$ -converse theorems for elliptic curves of potentially good ordinary reduction at Eisenstein primes…

math.NT2024★ 2 cited

On the anticyclotomic Iwasawa theory of newforms at Eisenstein primes of semistable reduction

Timo Keller, Mulun Yin

Let $f$ be a newform of weight $k = 2 r$ and level $N$ with trivial nebentypus. Let $p ∤ 2 N$ be a maximal ideal of the ring of integers of the coefficient field of $f$ s…

The constructive inverse Galois problem via Hilbert modular forms: realizing the transitive group 17T7

p-converse theorems for elliptic curves of potentially good ordinary reduction at Eisenstein primes

On the anticyclotomic Iwasawa theory of newforms at Eisenstein primes of semistable reduction

$p$ -converse theorems for elliptic curves of potentially good ordinary reduction at Eisenstein primes