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18 résultats avec le mot-clé: 'automorphic galois representations and the inverse galois problem'

Automorphic Galois representations and the inverse Galois problem

In the rest of the section, we will expand on the first question, namely, on conditions on sym- plectic compatible systems that allow some control on the images of the

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Galois representations and the tame inverse Galois problem

Finally, the last section gives an overview of the results in [3] and [4] (see also [2]), where tame Galois realizations of the groups in the family GSp 4 ( F ` ) are obtained for

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Applying modular Galois representations to the Inverse Galois Problem

We need to gain some control on the coefficient fields and in the absence of a generic huge image result, we also need to force huge image of the Galois representation.. In all our

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Compatible systems of symplectic Galois representations and the inverse Galois problem

In the terminology introduced in Gabor Wiese’s report on applications of modular Galois representations to the inverse Galois prob- lem, the theorem presented above can be

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Compatible systems of symplectic Galois representations and the inverse Galois problem III. Automorphic construction of compatible systems with suitable local properties

The goal of this section is to prove the existence of a regular algebraic self-dual cuspidal automorphic representation of GL n (A Q ) with some particular local properties when n

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Compatible systems of symplectic Galois representations and the inverse Galois problem III. Automorphic construction of compatible systems with suitable local properties

The result is obtained by showing the existence of a regular, algebraic, self-dual, cuspidal automorphic representation of GL n (A Q ) with local types chosen so as to obtain

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Compatible systems of symplectic Galois representations and the inverse Galois problem I. Images of projective representations

In this section we determine under some mild conditions the smallest field over which a member of the equivalence class of a (projective, symplectic) representation is defined..

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EiM11 Unit 5- Great Idea Websites

Listening Activities 2 by Olivia Johnston (ELI) Track 8 (Shark attack). Track 18 (Earthquake

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Le prix Servant 2013 décerné par l’Académie des Sciences à David Guéry-Odelin,  professeur à l’université Toulouse III – Paul Sabatier

Le prix Servant 2013 vient d’être décerné à David Guéry-Odelin « pour ses travaux très originaux sur l’optique atomique, en particulier le développement de composants pour

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L’INSTITUTFOURIER DE ANNALES

Ramakrishnan, “Decomposition and parity of Galois representations attached to GL(4)”, in Automorphic representations and L-functions, Studies in Mathematics. Tata Institute

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Compatible systems of symplectic Galois representations and the inverse Galois problem II. Transvections and huge image

Translating this group theoretic result into the language of symplectic representations whose image contains a nontrivial transvection, these fall into three very simply

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Time series of the partial pressure of carbon dioxide (2001 2004) and preliminary inorganic carbn budget in the Scheldt plume (Belgian  coastal waters)

Based on a preliminary dissolved inorganic carbon input/output budget, the annual emission of CO2 towards the atmosphere seems to be largely due to the outgassing of the inputs of

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Groupe de travail Low Cost. Frédéric DIDIER Jacques WITKOWSKI

  Faire du prosélytisme pour standardiser les interfaces d’accès aux applications (banalisation interface http par exemple) Page.. Pistes de réflexion Poste

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Utopie et anticipation

L’utopie en question(s) dans la bande dessinée francophone de Belgique (1945-1989) [Texte intégral].

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Femme, 59 ans ATCD : fracture fémorale droite à l

.non calcifiés (moelle osseuse et tissus mous péri-osseux) .calcifiés (corticales et travées du spongieux). -aucune méthode d'imagerie ne peut , à elle seule , répondre à

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Automorphic Galois representations and the cohomology of Shimura varieties

need to be invented in order to find the Galois representations attached to automorphic rep- resentations that cannot be related in any way to cohomology of Shimura varieties,

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Galois representations

One needs K to be totally real, as over general number fields there seems to be no hope of proving lifting theorems, or even of attaching l-adic representations

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Galois Representations

Theorem 1.2.8 (Chebotarev’s density theorem) Let L/K be a finite Galois extension of number fields with Galois group G = Gal(L/K).. We use the notation [σ] to denote the conjugacy

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