Using the theory of $(\phi,\Gamma) $-modules we generalize Greenberg's construction of
the $\cal {L} $-invariant to $ p $-adic representations which are semistable at $ p $.\This …

Iwasawa theory for the symmetric square of a modular form Skip to content Should you have
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We formulate a conjecture about extra zeros of p-adic L-functions at near central points
which generalizes the conjecture formulated in Benois (Am J Math 133: 1573–1632, 2011) …

Using a p-adic analogue of the convolution method of Rankin–Selberg and Shimura, we
construct the two-variable p-adic L-function of a Hida family of Hilbert modular eigenforms of …

Let p≥ 5 be a prime, and pa prime of Q¯ above p. Let g 1 and g 2 be p-ordinary, p-
distinguished and p-stabilized cuspidal newforms of nebentype characters ϵ 1, ϵ 2 …

Let $\Pi $ be a regular algebraic cuspidal automorphic representation of $\mathrm {GL} _3
(\mathbb {A} _ {\mathbb {Q}}) $. When $\Pi $ is $ p $-ordinary for the maximal standard …

We extend further a new method for constructing p-adic L-functions associated with modular
forms (see [55]). For this purpose, we study congruences between nearly holomorphic …

Fix an odd prime p, and suppose that D∞=⋃ n D n is a solvable p‐adic Lie extension of the
rationals, such that Gal (D n/Q)≅(Z/pn′ Z) g⋊(Z/pn Z)× for some g> 0 and n′⩽ n. In …

Let $ f $ be a modular form of weight $ k $ and Nebentypus $\psi $. By generalizing a
construction of Dabrowski and Delbourgo, we construct a $ p $-adic $ L $-function …

On étudie les valeurs spéciales de fonctions $ L $ attachées aux formes modulaires, tordues
par des caractères de Dirichlet de conducteur arbitraire. On construit des distributions à …