Selberg's sieve estimate with a one sided hypothesis
Sieve methods and class-number probelms. II.
Sieve methods and class-number problems. I.
Sieve methods and class-number problems III.
Sieve methods and polynomial sequences
Sieving by prime powers
Some applications of large sieve in Riemann surfaces
Some Applications of Sieve Methods in Algebra Number Fields.
Some numerical results in the Selberg sieve method
Some problems in multidimensional analytic number theory
Some properties of the sequence {p -1}
Some remarks concerning the Large Sieve type
Some remarks on Goldbach's problem
Sums and differences of power-free numbers
We employ a generalised version of Heath-Brown's square sieve in order to establish an asymptotic estimate of the number of solutions a, b ∈ ℕ to the equations a + b = n and a - b = n, where a is k-free and b is l-free. This is the first time that this problem has been studied with distinct powers k and l.
Sur la représentation graphique des diviseurs des nombres
Sur la suite des nombres premiers jumeaux
Sur les fonctions additives bornées sur les nombres de la forme , avec premier
Sur les propriétés de divisibilité des nombres de classes des corps quadratiques
Sur un problème de crible et ses applications
Sur un problème de crible et ses applications. II. Corrigendum et étude du graphe divisoriel