Formal-reelle Körper mit streng-auflösbarer absoluter Galoisgruppe.
Formelle Standardmodelle hyperelliptischer Kurven.
Forms Derived from the Arithmetic-Geometric Inequality.
Forms of Hopf algebras and Galois theory
Formules explicites intervenant dans la division euclidienne des polynômes à coefficients dans un anneau unitaire et applications diverses
Fortsetzbarkeit k-analytischer Mengen.
Fortsetzbarkeit k-meromorpher Funktionen.
Fractions rationnelles invariantes
Frattini Covers and Projective Groups Without the Extension Property.
Frattini-Einbettungsprobleme über Hilbertkörpern.
Freeness, linear disjointness, and implicitization -- a classical approach.
Frobenius modules and Galois representations
Frobenius modules are difference modules with respect to a Frobenius operator. Here we show that over non-archimedean complete differential fields Frobenius modules define differential modules with the same Picard-Vessiot ring and the same Galois group schemes up to extension by constants. Moreover, these Frobenius modules are classified by unramified Galois representations over the base field. This leads among others to the solution of the inverse differential Galois problem for -adic differential...
From a polynomial Riemann hypothesis to alternating sign matrices.
From p-rigid elements to valuations (with a Galois-characterization of p-adic fields).
Frontières analytiques dans le disque unité d'un corps valué non archimédien complet et algébriquement clos
Function Fileds of Pfister Forms.
Functional equations stemming from numerical analysis [Book]
Functions without residue and a bilinear differential equation
Functoriality and the Inverse Galois problem II: groups of type and
This paper contains an application of Langlands’ functoriality principle to the following classical problem: which finite groups, in particular which simple groups appear as Galois groups over ? Let be a prime and a positive integer. We show that that the finite simple groups of Lie type if and appear as Galois groups over , for some divisible by . In particular, for each of the two Lie types and fixed we construct infinitely many Galois groups but we do not have a precise control...
Fundamental theorems of analysis in formally real fields.