Alina C. Cojocaru
Affiliations: | Mathematics | University of Illinois at Chicago, Chicago, IL, United States | |
2002 | Queen's University at Kingston, Kingston, Ontario, Canada |
Area:
MathematicsGoogle:
"Alina Cojocaru"Parents
Sign in to add mentorMaruti Ram Pedaprolu Murty | grad student | 2002 | Queen's University, Canada | |
(Cyclicity of elliptic curves modulo p.) |
Children
Sign in to add traineeAndrew Michael Shulman | grad student | 2011 | University of Illinois, Chicago |
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Publications
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Cojocaru AC, Davis R, Silverberg A, et al. (2016) Arithmetic Properties of the Frobenius Traces Defined by a Rational Abelian Variety (with two appendices by J-P. Serre) International Mathematics Research Notices. 2017: 3557-3602 |
Cojocaru AC, Shulman AM. (2015) The Distribution of the First Elementary Divisor of the Reductions of a Generic Drinfeld Module of Arbitrary Rank Canadian Journal of Mathematics. 67: 1326-1357 |
Cojocaru AC, Papikian M. (2015) Drinfeld Modules, Frobenius Endomorphisms, and CM-Liftings International Mathematics Research Notices. 2015: 7787-7825 |
Cojocaru AC, Shulman AM. (2013) An average Chebotarev Density Theorem for generic rank 2 Drinfeld modules with complex multiplication Journal of Number Theory. 133: 897-914 |
Cojocaru AC, Tóth A. (2012) The distribution and growth of the elementary divisors of the reductions of an elliptic curve over a function field Journal of Number Theory. 132: 953-965 |
Balog A, Cojocaru AC, David C. (2011) Average twin prime conjecture for elliptic curves American Journal of Mathematics. 133: 1179-1229 |
Cojocaru AC, Luca F, Shparlinski IE. (2009) Pseudoprime reductions of elliptic curves Mathematical Proceedings of the Cambridge Philosophical Society. 146: 513-522 |
Cojocaru AC, Shparlinski IE. (2009) On the embedding degree of reductions of an elliptic curve Information Processing Letters. 109: 652-654 |
Cojocaru AC, Thomas H. (2008) The Erdos and Halberstam theorems for Drinfeld modules of any rank Acta Arithmetica. 131: 317-340 |
Cojocaru AC, David C. (2008) Frobenius fields for elliptic curves American Journal of Mathematics. 130: 1535-1560 |