Large families of elliptic curve pseudorandom binary sequences
Large families of pseudorandom binary sequences and lattices by using the multiplicative inverse
Large families of pseudorandom binary sequences and lattices are constructed by using the multiplicative inverse and estimates of exponential sums in a finite field. Pseudorandom measures of binary sequences and lattices are studied.
Large families of pseudorandom binary sequences constructed by using the Legendre symbol
Large gaps between consecutive zeros of the Riemann zeta-function. II
Assuming the Riemann Hypothesis we show that there exist infinitely many consecutive zeros of the Riemann zeta-function whose gaps are greater than 2.9 times the average spacing.
Large integer polynomials in several variables
Large sets with small doubling modulo are well covered by an arithmetic progression
We prove that there is a small but fixed positive integer such that for every prime larger than a fixed integer, every subset of the integers modulo which satisfies and is contained in an arithmetic progression of length . This is the first result of this nature which places no unnecessary restrictions on the size of .
Large sieve inequality with characters to square moduli
Large values of certain number-theoretic error terms
Large values of Dirichlet polynomials
Large values of Dirichlet polynomials II
Large values of Dirichlet polynomials, III
Large values of Dirichlet polynomials, IV
Large Values of the Error Term in the Divisor Problem.
L’arithméticien Édouard Lucas (1842–1891) : théorie et instrumentation
Édouard Lucas est étudié, dans l’article qui suit, comme une des figures les plus représentatives du milieu des arithméticiens français de la seconde moitié du xixe siècle, milieu à qui on doit notamment des méthodes de calcul rapides et des algorithmes. À travers les éléments biographiques présentés dans la première partie, le caractère marginal de Lucas (et corrélativement de tout ce milieu) est mis en évidence. La nature des problèmes abordés par Lucas, les lieux d’expression et de publication...
Lattice generation program for computing a vector space lattice
Lattice Inequalities for Convex Bodies and Arbitrary Lattices.
Lattice point problems and distribution of values of quadratic forms.
Lattice point problems and the central limit theorem in Euclidean spaces.
Lattice Point Theory of Irrational Ellipsoids with an Arbitrary Center.
Lattice Points.