We develop a theory of Selmer groups for analytic families of Galois representations, which
are only assumed “ordinary” on the level of their underlying (φ, Γ)-modules. Our approach …

Abstract We study Kato and Perrin-Riou's critical slope p-adic L-function attached to an
ordinary modular form using the methods of A. Lei, D. Loeffler and SL Zerbes, Wach …

We describe a class of multivariate series rings generalizing the usual Robba ring over a p-
adic field, and give a basic development of phi-modules over such rings. This makes it …

Let K/Q_p be a finite Galois extension and D a (phi, Gamma)-module over the Robba ring B
and N_dR (D) its associated p-adic differential equation. In the first part we give a …

Les nombres de Tamagawa des courbes elliptiques apparaissent dans la formulation de la
conjecture de Birch et Swinnerton-Dyer comme certains facteurs locaux. Bloch et Kato …

Sei K/Qp eine endliche Galoissche Erweiterung und D ein (ϕ, Γ)-Modul über B† rig, K sowie
NdR (D) die dazu assoziierte p-adische Differentialgleichung. Im ersten Abschnitt definieren …

Let Q be the field of rational numbers and p denote an odd prime number. An elliptic curve E
over a base field F is a nonsingular projective curve of genus one which has an F-rational …

In this survey paper, we explain the results of the author s article\backslash Iwasawa theory
of de Rham ($\varphi $, $\Gamma $)‐modules over the Robba ring. In § 2, we first explain …