Block additive functions on the Gaussian integers
Block Factorization of Hankel Matrices and Euclidean Algorithm
It is shown that a real Hankel matrix admits an approximate block diagonalization in which the successive transformation matrices are upper triangular Toeplitz matrices. The structure of this factorization was first fully discussed in [1]. This approach is extended to obtain the quotients and the remainders appearing in the Euclidean algorithm applied to two polynomials u(x) and v(x) of degree n and m, respectively, whith m < ...
Block systems of a Galois group.
Block uniform distribution of random sequences. (Blockgleichverteilung von Zufallszahlenfolgen.)
Blocks and progressions in subset sum sets
Blocks for symmetric groups and their covering groups and quadratic forms.
Bohr local properties of
Bombieri's theorem in short intervals
Bombieri's theorem in short intervals. II.
Bombieri-Vinogradov type theorems for sparse sets of moduli
Borne polynomiale pour le nombre de points rationnels des courbes
Soit un polynôme en deux variables, de degré et à coefficients entiers dans pour . Alors le nombre de zéros rationnels de est soit infini soit plus petit que . Nous montrons aussi une version plus générale sur les corps de nombres.
Bornes effectives pour certaines fonctions concernant les nombres premiers
Si est le k nombre premier, la fonction de Chebyshev. Nous obtenons de nouvelles estimations et des améliorations des bornes données par Rosser et Schoenfeld, Schoenfeld et Robin pour les fonctionsCes estimations sont obtenues en utilisant des méthodes basées sur l’intégrale de Stieltjes et par calcul direct pour les petites valeurs.
Borwein and Bradley's Apéry-like formulae for .
Boundary cohomology of Shimura varieties. I. Coherent cohomology on toroidal compactifications
Boundary cohomology of Shimura varieties, II. Hodge theory at the boundary (Erratum).
Boundary cohomology of Shimura varieties. II. Hodge theory at the boundary.
Boundary conditions for expanding domains
Bounded discrepancy sets
Bounded Lüroth expansions: applying Schmidt games where infinite distortion exists
We show that the set of numbers with bounded Lüroth expansions (or bounded Lüroth series) is winning and strong winning. From either winning property, it immediately follows that the set is dense, has full Hausdorff dimension, and satisfies a countable intersection property. Our result matches the well-known analogous result for bounded continued fraction expansions or, equivalently, badly approximable numbers. We note that Lüroth expansions have a countably infinite Markov partition,...
Bounded remainder sets