Ramification theory in non-abelian local class field theory
Rankin-Selberg convolutions of generalized theta series.
Rational base number systems for p-adic numbers
This paper deals with rational base number systems for p-adic numbers. We mainly focus on the system proposed by Akiyama et al. in 2008, but we also show that this system is in some sense isomorphic to some other rational base number systems by means of finite transducers. We identify the numbers with finite and eventually periodic representations and we also determine the number of representations of a given p-adic number.
Rational base number systems for p-adic numbers
This paper deals with rational base number systems for p-adic numbers. We mainly focus on the system proposed by Akiyama et al. in 2008, but we also show that this system is in some sense isomorphic to some other rational base number systems by means of finite transducers. We identify the numbers with finite and eventually periodic representations and we also determine the number of representations of a given p-adic number.
Rationality of a certain formal power series attached to local densities of quadratic forms.
Réduction modulo pn des sous-ensembles analytiques fermés de Z... .
Reflective functions on p-adic fields
Relationen in Verzweigungsgruppen.
Relations congruentielles linéaires entre nombres de classes de corps quadratiques
Relative Bogomolov extensions
A subfield K ⊆ ℚ̅ has the Bogomolov property if there exists a positive ε such that no non-torsion point of has absolute logarithmic height below ε. We define a relative extension L/K to be Bogomolov if this holds for points of . We construct various examples of extensions which are and are not Bogomolov. We prove a ramification criterion for this property, and use it to show that such extensions can always be constructed if some rational prime has bounded ramification index in K.
Relative Galois module structure of integers of local abelian fields
Relative Lubin-Tate Formal Groups and Galois module structure.
Relèvement galoisien d'invariant de Clifford équivariant.
Répartition de dans les adèles
Repelling periodic points and logarithmic equidistribution in non-archimedean dynamics
Report on Igusa's local zeta function
Représentation de Weil et changement de base quadratique
Representation filters and their application in the theory of local fields.
Representation theory of local division algebras.
Représentations cristallines dans le cas d’un corps résiduel imparfait
Soit un corps de valuation discrète complet de caractéristique , dont le corps résiduel est de caractéristique . On suppose que admet une -base finie. Soient une clôture algébrique de et . On construit et étudie des anneaux de périodes -adiques qui généralisent ceux définis par J.-M. Fontaine dans le cas où le corps résiduel est parfait. Ces anneaux sont munis des structures supplémentaires habituelles ainsi que d’une connexion. Ils permettent d’étendre les notions de représentation...