Let L be a finite extension of Qp. We construct a (p-adic local Langlands) correspondence
attaching to any irreducible, 2-dimensional, L-representation of GQp, a unitary, admissible …

In this paper, we associate to every p-adic representation V ap-adic differential equation D†
rig (V), that is to say a module with a connection over the Robba ring. We do this via the …

(0.0) Big Galois representations In this work we study cohomological invariants of “big
Galois representations” ρ: G−→ AutR (T), where (i) G is a suitable Galois group.(ii) R is a …

Nous prouvons que tout (ϕ, N)-module filtré faiblement admissible est admissible, ce qui
fournit une description de la catégorie des représentations semi-stables d'un corps local …

Since their introduction by Kolyvagin, Euler systems have been used in several important
applications in arithmetic algebraic geometry. For a p-adic Galois module T, Kolyvagin's …

We prove the finiteness and compatibility with base change of the $(\varphi,\Gamma) $-
cohomology and the Iwasawa cohomology of arithmetic families of $(\varphi,\Gamma) …

We construct three-variable $ p $-adic families of Galois cohomology classes attached to
Rankin convolutions of modular forms, and prove an explicit reciprocity law relating these …

REPRÉSENTATIONS p-ADIQUES SURCONVERGENTES Page 1 REPRÉSENTATIONS p-ADIQUES
SURCONVERGENTES par Frédéric Cherbonnier & Pierre Colmez Résumé. Soit K un corps …

In this paper, we study the p-adic L-functions attached to a modular form f=∑ anqn at a
supersingular prime and mainly the case when ap= 0. It is known in many cases that these L …

All ALEPH measurements of branching ratios of τ decays involving kaons are summarized
including a combination of results obtained with K^0_S and K^0_L detection. The decay …