Complete determination of the number of Galois points for a smooth plane curve
Completely normal elements in some finite abelian extensions
We present some completely normal elements in the maximal real subfields of cyclotomic fields over the field of rational numbers, relying on the criterion for normal element developed in [Jung H.Y., Koo J.K., Shin D.H., Normal bases of ray class fields over imaginary quadratic fields, Math. Z., 2012, 271(1–2), 109–116]. And, we further find completely normal elements in certain abelian extensions of modular function fields in terms of Siegel functions.
Completion of r.t. extensions of local fields (I).
Completion of r.t. extensions of local fields (II)
Complexité et géométrie réelle
Complexity bound of absolute factoring of parametric polynomials.
Comportement local des fonctions continues sur un compact régulier d'un corps local
Composite n-forms and Cauchy kernels.
Composite rational functions expressible with few terms
We consider a rational function which is ‘lacunary’ in the sense that it can be expressed as the ratio of two polynomials (not necessarily coprime) having each at most a given number of terms. Then we look at the possible decompositions , where are rational functions of degree larger than 1. We prove that, apart from certain exceptional cases which we completely describe, the degree of is bounded only in terms of (and we provide explicit bounds). This supports and quantifies the intuitive...
Composition of norm-type forms.
Compositum of Galois extensions of hilbertian fields
Computation of resolvents using Cauchy modules. (Calcul de résolvantes avec les modules de Cauchy.)
Computation of the Galois group of a polynomial with rational coefficients.
Computation of the Galois group of a polynomial with rational coefficients. II.
Computation of the metaplectic kernel
Computing amoebas.
Computing Galois groups by means of Newton polygons
Computing the Galois group of a linear differential equation
Conditions of Finiteness on Sharply 2-Transitive Groups.
Congruence-free commutative semirings.