Théorèmes de type Fouvry–Iwaniec pour les entiers friables
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Publication:5259730
DOI10.1112/S0010437X14007933zbMath1325.11097arXiv1307.7554MaRDI QIDQ5259730
Publication date: 29 June 2015
Published in: Compositio Mathematica (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1307.7554
Distribution of integers in special residue classes (11N69) Distribution of integers with specified multiplicative constraints (11N25)
Related Items (13)
SUR LES PLUS GRANDS FACTEURS PREMIERS D'ENTIERS CONSÉCUTIFS ⋮ Three conjectures on \(P^+(n)\) and \(P^+(n+1)\) hold under the Elliott-Halberstam conjecture for friable integers ⋮ One-level density estimates for Dirichlet \(L\)-functions with extended support ⋮ Bombieri-Vinogradov for multiplicative functions, and beyond the \(x^{1/2}\)-barrier ⋮ Additive problems with almost prime squares ⋮ Limitations to equidistribution in arithmetic progressions ⋮ SMOOTH SQUAREFREE AND SQUAREFULL INTEGERS IN ARITHMETIC PROGRESSIONS ⋮ Counting primes ⋮ SMOOTH‐SUPPORTED MULTIPLICATIVE FUNCTIONS IN ARITHMETIC PROGRESSIONS BEYOND THE ‐BARRIER ⋮ On the smooth values of shifted almost-primes ⋮ Rigorous analysis of a randomised number field sieve ⋮ Combinatorial identities and Titchmarsh's divisor problem for multiplicative functions ⋮ Entiers friables dans des progressions arithmétiques de grand module
Cites Work
- Primes in arithmetic progressions to large moduli. II
- On a paper of K. Soundararajan on smooth numbers in arithmetic progressions
- Around the Bombieri-Vinogradov theorem
- On the number of positive integers \(\leq x\) and free of prime factors \(>y\)
- Primes in arithmetic progressions to large moduli
- Sur le nombre des entiers sans grand facteur premier. (On the number of integers without large prime factor)
- Kloosterman sums and Fourier coefficients of cusp forms
- Integers, without large prime factors, in arithmetic progressions. I
- Integers without large prime factors
- Über die mittlere Verteilung der Werte zahlentheoretischer Funktionen auf Restklassen. I
- Statistical properties of friable integers
- On a Theorem of Bombieri, Friedlander, and Iwaniec
- The distribution of quadratic residues and non‐residues
- Integers free of large prime factors and the Riemann hypothesis
- On a theorem of Bombieri–Vinogradov type
- Integers, without large prime factors, in arithmetic progressions. II
- Répartition Statistique Des Entiers Sans Grand Facteur Premier Dans Les Progressions Arithmétiques
- INTEGERS FREE OF LARGE PRIME DIVISORS IN SHORT INTERVALS
- On Some Exponential Sums
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