Existence de normes invariantes pour GL2
Abstract
Breuil et Schneider formulated a conjecture on the equivalence of the existence of invariant norms on certain locally algebraic representations of GLd(F) and the existence of certain de Rham representations of Gal((Qp)/F)$, where F is a finite extension of Qp. In this paper we prove that in the case d = 2 and under some conditions, the existence of certains admissible filtrations implies the existence of invariant norms.
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