R.–Cet article est une exploration constructive des rapports entre les symboles
modulaires classiques et les symboles modulaires p-adiques surconvergents. Plus …

Let be odd two-dimensional Artin representations for which is self-dual. The progress on
modularity achieved in recent decades ensures the existence of normalized eigenforms of …

We study the algebraicity of Stark-Heegner points on a modular elliptic curve E. These
objects are p-adic points on E given by the values of certain p-adic integrals, but they are …

A rigid meromorphic cocycle is a class in the first cohomology of the discrete group Γ:= SL 2
(Z [1/p]) with values in the multiplicative group of nonzero rigid meromorphic functions on the …

Let F be a totally real field of narrow class number one, and let E/F be a modular, semistable
elliptic curve of conductor N≠(1). Let K/F be a non-CM quadratic extension with (Disc K, N) …

We present a construction which lifts Darmon's Stark–Heegner points from elliptic curves to
certain modular Jacobians. Let N be a positive integer and let p be a prime not dividing N …

We compute the diagonal restriction of the first derivative with respect to the weight of ap-
adic family of Hilbert modular Eisenstein series attached to a general (odd) character of the …

The theme of this article is the connection between the pro-unipotent fundamental group π1
(X; o) of a pointed algebraic curve X, algebraic cycles, iterated integrals, and special values …

Darmon points on elliptic curves over number fields of arbitrary signature | Proceedings of the
London Mathematical Society | Oxford Academic Skip to Main Content Advertisement Oxford …

We present p-adic algorithms for computing Hecke polynomials and Hecke eigenforms
associated to spaces of classical modular forms, using the theory of overconvergent modular …