The Iwasawa Main Conjectures for GL2 | SpringerLink Skip to main content Advertisement
SpringerLink Log in Menu Find a journal Publish with us Search Cart 1.Home 2.Inventiones …

This book (1) takes place in a now thirty years long trend of researches, initiated by Ribet
([95]) aiming at constructing “arithmetically interesting” non trivial extensions between global …

(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 …

We construct the three-variable $ p $-adic triple product $ L $-functions attached to Hida
families of elliptic newforms and prove the explicit interpolation formulae at all critical …

We develop the theory of overconvergent cohomology introduced by G. Stevens, and we
use it to give a construction of eigenvarieties associated to any reductive group G over ℚ …

Critical p-adic L-functions Page 1 Invent math (2012) 189:1–60 DOI 10.1007/s00222-011-0358-z
Critical p-adic L-functions Joël Bellaïche Received: 26 August 2010 / Accepted: 15 …

Let p be an odd prime and g≥ 2 an integer. We prove that a finite slope Siegel cuspidal
eigenform of genus g can be p-adically deformed over the g-dimensional weight space. The …

Let $ X $ be a smooth projective variety defined over $\overline {\Bbb {Q}} $, and $ f\colon
X\dashrightarrow X $ be a dominant rational map. Let $\delta_f $ be the first dynamical …

Let f be a newform of weight 2k− 2 and level 1. In this paper we provide evidence for the
Bloch–Kato conjecture for modular forms. We demonstrate an implication that under suitable …

This article is a spinoff of the book of Harris and Taylor [HT], in which they prove the local
Langlands conjecture for\(\GL (n)\), and its companion paper by Taylor and Yoshida [TY] on …