Progrès récents du crible et applications

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1. [B] E. Bombieri - The asymptotic sieve, Mem. Acad. Naz. dei XL, 1/2, (1976), 243-269. Zbl0422.10042
2. [BFI] E. Bombieri, J.B. Friedlander et H. Iwaniec - Primes in arithmetic progressions to large moduli, Acta Math.156 (1986), 203-251. Zbl0588.10042
3. [Br] V. Brun - La série 1/5 + 1/7 + 1/11 + 1/13 + 1/17 + 1/19 + ... où les dénominateurs sont des nombres premiers "jumeaux" est convergente ou finie, Bull. Sci. Math43, 100-104, 124-128. JFM47.0163.01
4. [C] J.R. Chen - On the representation of a large even integer as the sum of a prime and the product of at most two primes, Sci. Sinica16 (1973), 157-176. Zbl0319.10056
5. [D] J.-M. Deshouillers - Progrès récents des petits cribles arithmétiques (d'après Chen, Iwaniec,...), Séminaire Bourbaki, Vol. 1977/78, Exposé n° 520, Lect. Notes in Math.710 (1979), 248-262. Zbl0406.10036
6. [DI] J.-M. Deshouillers et H. Iwaniec - Kloosterman Sums and Fourier Coefficients of Cusp Forms, Invent. Math.70 (1982), 219-288. Zbl0502.10021
7. [DFI] W. Duke, J.B. Friedlander and H. Iwaniec - Equidistribution of roots of quadratic congruences of prime moduli, Annals of Math.141 (1995), 423-441. Zbl0840.11003
8. [E] N. Elkies — The existence of infinitely many supersingular primes for every elliptic curve over Q, Invent. Math.89 (1987), 561-567. Zbl0631.14024
9. [FoI] E. Fouvry and H. Iwaniec - Gaussian Primes, Acta. Arith., LXXIX.3 (1997), 249-287 (volume en l'honneur de J.W. Cassels). Zbl0881.11070
10. [F1] E. Fouvry - Théorème de Brun-Titchmarsh ; application au théorème de Ferma t, Invent. Math.79 (1985), 383-407. Zbl0557.10035
11. [F2] E. Fouvry - Sur le problème des diviseurs de Titchmarsh, J. Reine Angew. Math.357 (1985), 51-76. Zbl0547.10039
12. [FrI1] J.B. Friedlander and H. Iwaniec - Bombieri's sieve, in Analytic Number Theory, Proc. Halberstam conf., AllertonPark Illinois1995, ed. Berndt et al., p. 411-430, Birkauser (Boston), 1996. Zbl0862.11052
13. [FrI2] J.B. Friedlander and H. Iwaniec - The polynomial X2 + Y4 captures its primes, Annals of Math. (à paraître). 
14. [FrI3] J.B. Friedlander and H. Iwaniec - Asymptotic sieve for primes, Annals of Math. (à paraître). Zbl0926.11067
15. [GA] C.F. Gauss - Disquisitiones arithmeticae, Traduction anglaise, Springer-Verlag (1986). Zbl0585.10001
16. [HR] H. Halberstam ans H.-E. Richert - Sieve methods, London Math. Soc. Monographs.4. London-New York-San Francisco: Academic PressXIII (1974). Zbl0298.10026
17. [HB-P] D.R. Heath-Brown and S.J. Patterson - The distribution of Kummer Gauss sums at prime arguments, J. Reine Angew. Math.310 (1979), 111-130. Zbl0412.10028
18. [Ha] G. Harman - On the distribution of αp modulo one, J. Lond. Math. Soc., II. Ser. 27 (1983), 9-18. Zbl0504.10018
19. [Ho1] C. Hooley - On the distribution of the roots of polynomial congruences, Mathematika11 (1964), 39-49. Zbl0123.25802
20. [Ho2] C. Hooley - On the Barban-Davenport-Halberstam Theorem I, J. Reine Angew. Math.274-275 (1975), 206-223. Zbl0304.10027
21. [I1] H. Iwaniec - Primes of the type φ(x, y) + A, where φ is a quadratic form, Acta Arith.XXI, 203-234 (1972). Zbl0215.35603
22. [12] H. Iwaniec - Almost primes represented by a quadratic polynomial, Inv. Math.47 (1978), 171-188. Zbl0389.10031
23. [13] H. Iwaniec - A new form of the error term in the linear sieve, Acta Arith.XXXVII (1980), 307-320. Zbl0444.10038
24. [IJ] H. Iwaniec and M. Jutila - Primes in short intervals, Ark. Math.17 (1980), 307-320. Zbl0444.10038
25. [K] N.M. Katz - Exponential sums over finite fields and Differential equations over the complex numbers : some interactions, Bull. Am. Math. Soc., Vol 23 nb. 2. Zbl0727.11057
26. [S] A. Selberg - On elementary methods in prime number theory and their limitations, Collected Works Vol I, p. 388-397, Springer (Berlin) 1989. Zbl0048.03101
27. [To] A. Toth - PhD. Thesis, Rutgers University (1996). 

1. Emmanuel Kowalski, Écarts entre nombres premiers successifs