Emmanuel Lecouturier

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20102022

most citedLevel compatibility in Sharifi's conjecture

1 citations · 1 across the 3 of their papers we have counts for

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math.NT2022★ 1 cited

Level compatibility in Sharifi's conjecture

Emmanuel Lecouturier, Jun Wang

Sharifi has constructed a map from the first homology of the modular curve $X_{1} (M)$ to the $K$ -group $K_{2} (Z [ζ_{M}, \frac{1}{M}])$ , where $ζ_{M}$ is a primitive $M$ th root of u…

math.NT2016

On the $p$ -adic periods of the modular curve $X (Γ_{0} (p) \cap Γ (2))$

Adel Betina, Emmanuel Lecouturier

We prove a variant of Oesterlé's conjecture about $p$ -adic periods of the modular curve $X_{0} (p)$ , with an additional $Γ (2)$ -structure. We use de Shalit's techniques and $p$ -adic un…

Level compatibility in Sharifi's conjecture

On the p-adic periods of the modular curve X(Γ0​(p)∩Γ(2))

On the $p$ -adic periods of the modular curve $X (Γ_{0} (p) \cap Γ (2))$