Identités de MacDonald
Identities arising from higher-order Daehee polynomial bases
Here we will derive formulas for expressing any polynomial as linear combinations of two kinds of higherorder Daehee polynomial basis. Then we will apply these formulas to certain polynomials in order to get new and interesting identities involving higher-order Daehee polynomials of the first kind and of the second kind.
Identities concerning Bernoulli and Euler polynomials
Identities Connecting Elementary Divisor Functions of Different Degrees, and Allied Congruences.
Identities for direct decomposability of congruences can be written in two variables
Identities for traces of singular moduli
Identities involving covering systems. I.
Identities involving covering systems. II.
Identities involving Golubev’s generalisation of the -function
Identities involving reciprocals of binomial coefficients.
Identities involving the coefficients of automorphic -functions.
Identities of symmetry for Euler polynomials arising from quotients of fermionic integrals invariant under S3.
Il n'y a pas de variété abélienne sur Z.
Imaginäre quadratische Zahlkörper mit der Klassenzahl l .
Imaginär-quadratische Zahlkörper mit einklassigen Geschlechtern
Imaginary quadratic fields satisfying the Hilbert-Speiser type condition for a small prime p
Imaginary quadratic fields whose Iwasawa λ-invariant is equal to 1
Imaginary quadratic fields with small odd class number
Imbalances in Arnoux-Rauzy sequences
In a 1982 paper Rauzy showed that the subshift generated by the morphism , and is a natural coding of a rotation on the two-dimensional torus , i.e., is measure-theoretically conjugate to an exchange of three fractal domains on a compact set in each domain being translated by the same vector modulo a lattice. It was believed more generally that each sequence of block complexity satisfying a combinatorial criterion known as the condition of Arnoux and Rauzy codes the orbit of a point...
Imbrications entre le théorème de Mason, la descente de Belyi et les différentes formes de la conjecture
Soient trois éléments de l’ensemble des entiers > (resp. ) des polynômes complexes) premiers entre eux ; on note le produit des facteurs premiers (resp. le nombre des facteurs premiers dans ) du produit . La conjecture énonce que, pour tout , il existe pour lequel l’inégalité : avec max) est toujours vérifiée. Le théorème de Mason établit l’inégalité, (supposé > ) désignant le plus grand des degrés des polynômes . Les cas de triplets de polynômes où l’égalité...