Academic literature on the topic 'Anneaux de déformations galoisiennes'
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Journal articles on the topic "Anneaux de déformations galoisiennes"
Mézard, Ariane. "Obstructions aux déformations de représentations galoisiennes réductibles et groupes de classes." Journal de Théorie des Nombres de Bordeaux 17, no. 2 (2005): 607–18. http://dx.doi.org/10.5802/jtnb.510.
Full textMaire, Christian. "Une estimation de la dimension de Krull des anneaux de déformations en ramification incomplète." Publications Mathématiques de Besançon, 2006, 129–41. http://dx.doi.org/10.5802/pmb.a-116.
Full textDissertations / Theses on the topic "Anneaux de déformations galoisiennes"
Mauger, David. "Algèbre de Hecke quasi-ordinaire universelle d'un groupe réductif." Phd thesis, Université Paris-Nord - Paris XIII, 2000. http://tel.archives-ouvertes.fr/tel-00005938.
Full textRambour, Philippe. "Propriétés galoisiennes des anneaux d'entiers en caractéristique p." Paris 11, 1992. http://www.theses.fr/1992PA112316.
Full textSbeity, Farah. "Classes de Steinitz et classes galoisiennes réalisables d'extensions non abéliennes." Valenciennes, 2010. http://ged.univ-valenciennes.fr/nuxeo/site/esupversions/92ec0565-6100-42ca-93b5-a82861e5e115.
Full textLet k be a number field, Cl(k) its class group and Ok its ring of integers. Let Rm(k;Γ) be the subset of Cl(k) consisting of those classes which are realizable as Steinitz classes of tame Galois extensions of k with Galois group isomorphic to Γ. LetMbe a maximal Ok-order in the semi-simple algebra k[Γ ] containing Ok[Γ], and Cl(M) its locally free classgroup. We define the set R(M) of realizable Galois module classes to be the set of classes c 2 Cl(M) such that there exists a Galois extension N=k which is tame, with Galois group isomorphic to Γ, and for which [MOk[] ON] = c, where ON is the ring of integers of N. When Γ is a nonabelian group of order 16 or an extra-special group of order 32, we show that Rm(k; Γ) is the full group Cl(k) if the class number of k is odd, with the hypothesis i 2 k for the modular group of order 16. When Γ = C oH, where C (resp. H) is a cyclic group of order l (resp. M), l is prime and H acting faithfully on C, we define a subset of R(M) and prove, by means of a description using a Stickelberger ideal, that it is a subgroup of Cl(M), under the hypothesis that k and the l-th cyclotomic field over Q are linearly disjoint
Betina, Adel. "Structure locale des variétés p-adiques de Hecke-Hilbert aux points classiques de poids 1." Thesis, Lille 1, 2016. http://www.theses.fr/2016LIL10036/document.
Full textWe show that the Eigenvariety attached to Hilbert modular forms over a totally real field F is smooth at the points corresponding to certain classical weight one theta series and we give a precise criterion for etaleness over the weight space at those points. In the case where the theta series has real multiplication, we construct a non-classical overconvergent generalised eigenform and compute its Fourier coefficient in terms of p-adic logarithms of algebraic numbers. When F = Q, we complete the work of Bellaïche-Dimitrov at the points where the Eigencurve is smooth but not etale over the weight space by giving a precise criterion for the ramication index to be 2. Our approach uses deformations and pseudo-deformations of Galois representations
Le, Borgne Jérémy. "Représentations galoisiennes et phi-modules : aspects algorithmiques." Phd thesis, Université Rennes 1, 2012. http://tel.archives-ouvertes.fr/tel-00720023.
Full textCaruso, Xavier. "Une contribution à la théorie de Hodge p-adique entière et de torsion." Habilitation à diriger des recherches, Université Rennes 1, 2010. http://tel.archives-ouvertes.fr/tel-00598126.
Full textChenevier, Gaëtan. "Familles p-adiques de formes automorphes et applications aux conjectures de Bloch-Kato." Paris 7, 2003. http://www.theses.fr/2003PA077027.
Full textKhalil, Maya. "Classes de Steinitz, codes cycliques de Hamming et classes galoisiennes réalisables d'extensions non abéliennes de degré p³." Thesis, Valenciennes, 2016. http://www.theses.fr/2016VALE0012/document.
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