Corps sextiques contenant un corps quadratique (I)
Corps sextiques contenant un corps quadratique (II)
Corps sextiques primitifs
Nous décrivons quatre tables de corps sextiques primitifs (une par signature). Les tables fournissent pour chaque corps, le discriminant, le groupe de Galois de la clôture galoisienne et un polynôme définissant le corps.
Corps sextiques primitifs (IV)
Correction to "A note on the existence of certain infinite families of imaginary quadratic fields" (Acta Arith. 110 (2003), 37-43)
Correction to "Computing Galois groups by means of Newton polygons" (Acta Arith. 115 (2004), 71-84)
Correction to my paper: On integral normal bases over intermediary fields
Correction to my paper «Sull'analogo della formula di Selberg nei corpi di funzioni»
This Note completes and corrects a preceding Lincean Note by introducing through a tauberian theorem an appropriate condition which removes a counter-example provided by Dr. Zhang.
Correction to: "On a positivity property of the Riemann ξ-function" (Acta Arith. 89 (1999), 217-234)
Correction to the paper: "An effective order of Hecke-Landau zeta functions near the line σ=1. I" (Acta Arith. 50 (1988), no. 2, 183-193)
Correction to the paper "Binary forms and unramified An-extensions of quadratic fields".
Correction to the paper “Classical motivic polylogarithm according to Beilinson and Deligne”.
Correction to the paper "Densities for 3-class ranks of pure cubic fields", Acta Arith 46 (1986), pp. 227-242
Correction to the paper "Explicit form of the modular equation".
Correction to the paper "Hasses's principle for simple algebras over function fields of curves. I".
Correction to the paper "On a conjecture of D. H. Lehmer", Acta Arith. 42 (1982), pp. 97-100
Correction to the paper "On class numbers of some cyclotomic fields".
Correction to the paper "Splitting fields and group characters".
Correction to the paper "Structure theorems for radical extensions of fields", Acta Arith. 38 (1980), pp. 111-115
Corrections to "Irreducibility of the iterates of a quadratic polynomial over a field" (Acta Arith. 93 (2000), 87-97)