Determinants of multiplicative Toeplitz matrices
Détermination de certains cas généraux où l’équation n’admet pas de solution en nombres entiers
Détermination de courbes elliptiques pour la conjecture de Szpiro
Détermination des corps quartiques cycliques totalement imaginaires à groupe des classes d'idéaux d'exposant ...
Détermination des diviseurs à coefficients commensurables, d’un degré donné, d’un polynôme entier en à coefficients commensurables
Détermination des fonctions entières irréductibles, suivant un module premier, dans le cas où le degré est égal au module.
Détermination explicite des courbes elliptiques ayant un groupe de torsion non trivial sur des corps de nombres quadratiques sur Q.
Détermination géométrique des sommes de Selberg-Evans
Determination of a type of permutation trinomials over finite fields
Let . We find explicit conditions on a and b that are necessary and sufficient for f to be a permutation polynomial of . This result allows us to solve a related problem: Let (n ≥ 0, ) be the polynomial defined by the functional equation . We determine all n of the form , α > β ≥ 0, for which is a permutation polynomial of .
Determination of all imaginary abelian sextic number fields with class number ≤ 11
Determination of all non-normal quartic CM-fields and of all non-abelian normal octic CM-fields with class number one
Determination of all non-quadratic imaginary cyclic number fields of 2-power degree with relative class number ≤ 20
Determination of elliptic curves with everywhere good reduction over ℚ(√37)
Determination of elliptic curves with everywhere good reduction over real quadratic fields ℚ(√(3p))
Determination of modulo p
Determination of Large Families and Diameter of Equiseparable Trees
Determination of the imaginary normal octic number fields with class number one which are not CM-fields
Determining Integer-Valued Polynomials From Their Image
This note summarizes a presentation made at the Third International Meeting on Integer Valued Polynomials and Problems in Commutative Algebra. All the work behind it is joint with Scott T. Chapman, and will appear in [2]. Let represent the ring of polynomials with rational coefficients which are integer-valued at integers. We determine criteria for two such polynomials to have the same image set on .
Determining Mills' constant and a note on Honaker's problem.
Determining modular forms of general level by central values of convolution L-functions