Voir la notice de l'article provenant de la source Cambridge University Press
Elliott, P. D. T. A. The Distribution of Primitive Roots. Canadian journal of mathematics, Tome 21 (1969) no. 1, pp. 822-841. doi: 10.4153/CJM-1969-092-6
@article{10_4153_CJM_1969_092_6,
author = {Elliott, P. D. T. A.},
title = {The {Distribution} of {Primitive} {Roots}},
journal = {Canadian journal of mathematics},
pages = {822--841},
year = {1969},
volume = {21},
number = {1},
doi = {10.4153/CJM-1969-092-6},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CJM-1969-092-6/}
}
[1] 1. Ankeny, N. C., The least quadratic non-residue, Ann. of Math. (2) 55 (1952), 65–71. Google Scholar
[2] 2. Artin, E., Collected papers (Addison-Wesley, Reading, Massachusetts, 1965). Google Scholar
[3] 3. Barban, M. B., On a theorem of I. P. Kubilius, Izv. Akad. Nauk USSR Ser. Fiz.-Mat. Nauk 1961 (5), 3–9. (Russian) Google Scholar
[4] 4. Bombieri, E., On the large sieve, Mathematika 12 (1965), 201–225. Google Scholar
[5] 5. Burgess, D. A., On character sums and primitive roots, Proc. London Math. Soc. (3) 12 (1962), 179–192. Google Scholar
[6] 6. Burgess, D. A. and Elliott, P. D. T. A., On the average value of the least primitive root, Mathematika 15 (1968), 39–50. Google Scholar
[7] 7. Davenport, H. and Erdos, P., The distribution of quadratic and higher residues, Publ. Math. (Debrecen) 2 (1952), 252–265. Google Scholar
[8] 8. Elliott, P. D. T. A., On the size of L(l, x ), J. Reine Angew. Math. 236 (1969), 26–36 Google Scholar
[9] 9. Elliott, P. D. T. A., On the mean value of f(p) (to appear). Google Scholar
[10] 10. Fogels, E., On the distribution of prime ideals, Acta Arithmetica VII (1962), 255–269. Google Scholar
[11] 11. Gallagher, P. X., The large sieve, Mathematika 14 (1967), 14–20. Google Scholar
[12] 12. Gallagher, P. X., Bombieri1 s mean-value theorem, Mathematika 15 (1968), 1–6. Google Scholar
[13] 13. Halberstam, H. and Richert, H. E., Sieve methods (to be published by Markham, Chicago). Google Scholar
[14] 14. Halberstam, H. and Roth, K. F., Sequences, Vol. 1 (Oxford Univ. Press, Oxford, 1968). Google Scholar
[15] 15. Halberstam, H., Jurkat, W., and Richert, H. E., Un nouveau résultat de la méthode du crible, C. R. Acad. Sci. Paris 264 (1967), 920–923 Google Scholar
[16] 16. Hooley, C., On Artin1 s conjecture, J. Reine Angew. Math. 225 (1967), 209–220. Google Scholar
[17] 17. Kubilius, I. P., Probabilistic methods in the theory of numbers, Amer. Math. Soc. Transi. Vol. 11 (Amer. Math. Soc, Providence, R. I., 1964). Google Scholar
[18] 18. Landau, E., Vorlesungen ilber Zahlentheorie, Band 2, Teil VII, Kap. 14 (Leipzig, Berlin, 1927). Google Scholar
[19] 19. Linnik, U. V., On the least prime in arithmetic progression. I. The basic theorem; II. The Deuring-Heilbronn phenomenon, Mat. Sb. (N.S.) 15 (57) (1944), 139-178; 347–367. Google Scholar
[20] 20. Prachar, K., Primzahlverteilung, (Berlin, 1957). Google Scholar
[21] 21. Rényi, A., On the representation of an even number as the sum of a prime and an almost prime, Izv. Akad. Nauk SSSR Ser. Mat. 12 (1948), 57–78 Google Scholar
[22] 22. Wang, Y., On the least primitive root of a prime, Sci. Sinica X (1) (1961), 1–14. Google Scholar
Cité par Sources :