Iwasawa theory
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Iwasawa theory of Heegner points on abelian varieties of GL2 type2004年7月15日 · In this paper, that result is generalized to abelian varieties of GL2 type (i.e., abelian varieties with real multiplication defined over ...[PDF] The Iwasawa main conjecture for GL2 - Columbia Mathematics ...Iwasawa theory of Selmer groups ... is the set of places of E over those in Σ and if w|v|p then Tw = gwTv for gw ∈ GF such that g−1 w GE,wgw ⊆ GF,v.Elementary Modular Iwasawa Theory - World ScientificThis book is the first to provide a comprehensive and elementary account of the new Iwasawa theory innovated via the deformation theory of modular forms and ... tw | tw[2002.07519] Iwasawa theory for $\mathrm{GL}_2\times ... - arXivLet K be a imaginary quadratic field where the prime p splits. Our goal in this article is to prove results towards the Iwasawa main conjectures for p-nearly- ... tw | twIwasawa theory of automorphic representations of \mathrm{GL}_{2n ...2020年10月1日 · Let \Pi be a cuspidal automorphic representation of \mathrm{GL}_{2n}(\mathbb{A_Q}) and let p be an odd prime at which \Pi is unramified. In a ... tw | twSelmer groups in Iwasawa theory and congruences - Journals2019年12月9日 · This article outlines the behaviour of Iwasawa -invariants for ... Selmer groups in Iwasawa theory and congruences ... ρw:GQ→GL2(Zp). tw | tw[PDF] ANTICYCLOTOMIC IWASAWA THEORY FOR HILBERT MODULAR ...In this dissertation, we study the Iwasawa theory for Hilbert modular forms over ... necessary arrangements for my visits in Taiwan.On the MH(G)-conjecture - Non-abelian Fundamental Groups and ...[3] J., CoatesFragments of the Iwasawa theory of elliptic curves without complex multiplication. Arithmetic theory of elliptic curves, (Cetraro, 1997), ... tw | twDihedral Iwasawa theory of nearly ordinary quaternionic ...Dihedral Iwasawa theory of nearly ordinary quaternionic automorphic forms - Volume 149 ... C. J. and Henniart, G., The local Langlands conjecture for GL(2), ... tw | twArithmetic and Geometry Over Local Fields: VIASM 2018Z. 279, 1007–1028 (2015) [Mat05] G.L. Matthews, T. W. Michel, One-point codes using places of higher degree. IEEE Trans. Inf. Theory 51, 1590–1593 (2005) ...