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 …

Let F be a totally real field and G= GSp (4)/F. In this paper, we show under a weak
assumption that, given a Hecke eigensystem λ which is (p, P)-ordinary for a fixed parabolic P …

Résumé Par une méthode entierement nouvelle utilisant les déformations p-adiques de
pentes positives de représentations automorphes pour GSp4/Q, nous prouvons que le p …

Eisenstein congruence on unitary groups and Iwasawa main conjectures for CM fields Page 1
JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY Volume 27, Number 3, July 2014 …

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 …

The paper formulates a precise relationship between the Tate–Shafarevich group of an
elliptic curve E over ℚ with a quotient of the class group of ℚ (E [p]) on which Gal (ℚ (E [p])∕ …

Irregular primes—37 being the first such prime—have played a great role in number theory.
This article discusses Ken Ribet's construction—for all irregular primes $ p $—of specific …

The object of this article is to construct certain classes of arithmetically significant,
holomorphic Siegel cusp forms F of genus 2, which are neither of Saito-Kurokawa type, in …

Let f and g, of weights k> k≥ 2, be normalised newforms for Γ0 (N), for square-free N> 1,
such that, for each Atkin-Lehner involution, the eigenvalues of f and g are equal. Let λ| l be a …

In this paper, we prove one divisibility of the Iwasawa–Greenberg main conjecture for the
Rankin–Selberg product of a weight two cusp form and an ordinary complex multiplication …