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Mollin, R. A.; Williams, H. C. Quadratic Non-Residues and Prime-Producing Polynomials. Canadian mathematical bulletin, Tome 32 (1989) no. 4, pp. 474-478. doi: 10.4153/CMB-1989-068-1
@article{10_4153_CMB_1989_068_1,
author = {Mollin, R. A. and Williams, H. C.},
title = {Quadratic {Non-Residues} and {Prime-Producing} {Polynomials}},
journal = {Canadian mathematical bulletin},
pages = {474--478},
year = {1989},
volume = {32},
number = {4},
doi = {10.4153/CMB-1989-068-1},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CMB-1989-068-1/}
}
TY - JOUR AU - Mollin, R. A. AU - Williams, H. C. TI - Quadratic Non-Residues and Prime-Producing Polynomials JO - Canadian mathematical bulletin PY - 1989 SP - 474 EP - 478 VL - 32 IS - 4 UR - http://geodesic.mathdoc.fr/articles/10.4153/CMB-1989-068-1/ DO - 10.4153/CMB-1989-068-1 ID - 10_4153_CMB_1989_068_1 ER -
[1] 1. Euler, E., Mem de Berlin, année 1722, 36; Comm. Arith. 1, 384. Google Scholar
[2] 2. Goldfeld, D., Gauss’ Glass Number Problem for Imaginary Quadratic Fields, Bull. Amer. Math. Soc. (New Series) 13 (1985), 23–37. Google Scholar
[3] 3. Mollin, R., Necessary and Sufficient Conditions for the Class Number of a Real Quadratic Field to be One, and a Conjecture of S. Chowla, Proceedings Amer. Math. Soc. 102 (1988), 17–21. Google Scholar
[4] 4. Mollin, R., Class Number One Criteria for Real Quadratic Fields I, Proceedings Japan Acad. Ser. A. 63 (1987), 121–125. Google Scholar
[5] 5. Mollin, R. and H. Williams, A Conjecture of S. Chowla via the Generalized Riemann Hypothesis, Proceedings Amer. Math. Soc. 102 (1988), 794–796. Google Scholar
[6] 6. Mollin, R. and H. Williams, On Prime-Valued Polynomials and Class Numbers of Real Quadratic Fields, Nagoya Math. J. 112 (1988), 143–151. Google Scholar
[7] 7. Mollin, R. and H. Williams, Prime Producing Quadratic Polynomials and Real Quadratic Fields of Class Number One (to appear: Proceedings of the International Number Theory Conference at Quebec City, July 1987). Google Scholar
[8] 8. Oesterlé, Versions effectives du theorem de Chebotarev sous LHypothèse de Riemann Généralisé, Soc. Math. France Astérisque 61 (1979), 165–167. Google Scholar
[9] 9. Patterson, C. D. and H. C. Williams, A report on the University of Manitoba Sieve Unit, Congresses Numerantium 37 (1983), 85–98. Google Scholar
[10] 10. Rosser, J. B. and L. Schoenfeld, Approximate Formulas for Some Functions of Prime Numbers, Illinois J. Math. 6 (1962), 64–94. Google Scholar
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