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Nous introduisons les notions de nombres et d’idéaux infinitésimaux attachés à un corps de nombres algébriques relativement à un nombre premier donné , et nous interprétons le groupe de Galois de la -extension abélienne -ramifiée maximale de comme quotient du tensorisé du groupe des idéaux étrangers à par le sous-module engendré par les idéaux principaux-infinitésimaux. Nous en déduisons diverses conséquences sur l’arithmétique des groupes , en montrant en particulier qu’ils donnent...
We give a new approach for the local class field theory of Serre and Hazewinkel. We also discuss two-dimensional local class field theory in this framework.
Stark’s conjectures connect special units in number fields with special values of -functions attached to these fields. We consider the fundamental equality of Stark’s refined conjecture for the case of an abelian Galois group, and prove it when this group has exponent . For biquadratic extensions and most others, we prove more, establishing the conjecture in full.
The Steinitz class of a number field extension is an ideal class in the ring of integers of , which, together with the degree of the extension determines the -module structure of . We denote by the set of classes which are Steinitz classes of a tamely ramified -extension of . We will say that those classes are realizable for the group ; it is conjectured that the set of realizable classes is always a group.In this paper we will develop some of the ideas contained in [7] to obtain some...
We give an improvement of a result of J. Martinet on Stickelbergers congruences for the absolute norms of relative discriminants of number fields, by using classical arguments of class field theory.
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