activity
20022022
most citedSato-Tate distributions and Galois endomorphism modules in genus 2

92 citations · 156 across the 30 of their papers we have counts for

collaborators

32 papers

math.NT2022★ 6 cited

-adic families of diagonal cycles

Henri Darmon, Victor Rotger

This note provides the construction of a three-variable family of cohomology classes arising from diagonal cycles on a triple product of towers of modular curves, and proves a reci…

math.NT2022★ 3 cited

Stark-Heegner points and diagonal classes

Henri Darmon, Victor Rotger

Stark-Heegner points are conjectural substitutes for Heegner points when the imaginary quadratic field of the theory of complex multiplication is replaced by a real quadratic field…

math.NT2022

The derived Hecke algebra for dihedral weight one forms

Henri Darmon, Michael Harris, Victor Rotger +1

We study the action of the derived Hecke algebra in the setting of dihedral weight one forms, and prove a conjecture of the second- and fourth- named authors relating this action t…

math.NT2021★ 1 cited

Kolyvagin classes versus non-cristalline diagonal classes

Francesca Gatti, Victor Rotger

Let be an elliptic curve having multiplicative reduction at a prime . Let be a pair of eigenforms of weight arising as the theta series of an imaginar…

math.NT2021

Motivic congruences and Sharifi's conjecture

Óscar Rivero, Victor Rotger

Let be a cuspidal eigenform of weight two and level , let be a prime at which is congruent to an Eisenstein series and let denote the -adic Tate modu…

math.NT2019★ 2 cited

Special values of triple-product -adic -functions and non-crystalline diagonal classes

Francesca Gatti, Xavier Guitart, Marc Masdeu +1

The main purpose of this note is to understand the arithmetic encoded in the special value of the -adic -function associat…