CM-fields with all roots of unity
Coefficients constants d'un produit croulant
Cohérence sur D+ et irrégularité des isocristaux surconvergents de rang 1.
Cohomologia Local De Las Extensiones Ciclicas De Grado Primo.
Cohomological approaches to and of central simple algebras.
Cohomological interpretation of hypergeometric series
Cohomologie de Galois et cohomologie des variétés algébriques réelles ; applications aux surfaces rationnelles
Cohomologie des fonctions
Cohomologie des groupes et corps d'invariants multiplicatifs.
Cohomologie galoisienne : progrès et problèmes
Cohomologies de Dwork, I
Cohomology of purely inseparable Galois coverings.
Combinatorial Nullstellensatz approach to polynomial expansion
Applying techniques similar to Combinatorial Nullstellensatz we prove a lower estimate of |f(A,B)| for finite subsets A, B of a field, and a polynomial f(x,y) of the form f(x,y) = g(x) + yh(x), where the degree of g is greater than that of h.
Comments on the height reducing property
A complex number α is said to satisfy the height reducing property if there is a finite subset, say F, of the ring ℤ of the rational integers such that ℤ[α] = F[α]. This property has been considered by several authors, especially in contexts related to self affine tilings and expansions of real numbers in non-integer bases. We prove that a number satisfying the height reducing property, is an algebraic number whose conjugates, over the field of the rationals, are all of modulus one, or all of modulus...
Commutative parasemifields finitely generated as semirings
Commutative Rings and Binomial Coefficients.
Commuting polynomials and self-similarity.
Comparison of L¹- and -norms of squares of polynomials
Compatibilité de la suite exacte de Poitou-Tate aux mesures de Haar
Complete determination of the number of Galois points for a smooth plane curve