Alina Carmen Cojocaru | Academic Influence

Alina Carmen Cojocaru's AcademicInfluence.com Rankings

Alina Carmen Cojocaru

Mathematics

#4562

World Rank

#6459

Historical Rank

Number Theory

#188

World Rank

#245

Historical Rank

Group Theory

#388

World Rank

#445

Historical Rank

Algebra

#703

World Rank

#919

Historical Rank

mathematics Degrees

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Mathematics

Alina Carmen Cojocaru's Degrees

PhD Mathematics University of Bucharest
Masters Mathematics University of Bucharest
Bachelors Mathematics University of Bucharest

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Why Is Alina Carmen Cojocaru Influential?

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According to Wikipedia, Alina Carmen Cojocaru is a Romanian mathematician who works in number theory and is known for her research on elliptic curves, arithmetic geometry, and sieve theory. She is a professor of mathematics at the University of Illinois at Chicago and a researcher in the Institute of Mathematics of the Romanian Academy.

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Alina Carmen Cojocaru's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

Cyclicity of elliptic curves modulo p and elliptic curve analogues of Linnik’s problem (2004) (58)
Average twin prime conjecture for elliptic curves (2007) (53)
Cyclicity of CM elliptic curves modulo p (2003) (52)
Uniform results for Serre's theorem for elliptic curves (2005) (49)
On the Surjectivity of the Galois Representations Associated to Non-CM Elliptic Curves (2005) (46)
Questions About the Reductions Modulo Primes of an Elliptic Curve (2004) (42)
An Introduction to Sieve Methods and Their Applications: Preface (2006) (41)
The Square Sieve and the Lang–Trotter Conjecture (2005) (39)
Reductions of an elliptic curve with almost prime orders (2005) (36)
On the Cyclicity of the Group of Fp-Rational Points of Non-CM Elliptic Curves (2002) (23)
Frobenius fields for elliptic curves (2008) (18)
Reductions of an elliptic curve and their Tate-Shafarevich groups (2004) (18)
SCHOLAR—a Scientific Celebration Highlighting Open Lines of Arithmetic Research (2015) (17)
Arithmetic properties of the Frobenius traces defined by a rational abelian variety (with two appendices by J-P. Serre) (2015) (16)
The modular degree and the congruence number of a weight 2 cusp form (2004) (16)
One‐parameter families of elliptic curves over ℚ with maximal Galois representations (2011) (15)
Distribution of Farey fractions in residue classes and Lang–Trotter conjectures on average (2007) (13)
Drinfeld Modules, Frobenius Endomorphisms, and CM-Liftings (2013) (12)
An Introduction to Sieve Methods and Their Applications: Frontmatter (2005) (10)
Frobenius fields for Drinfeld modules of rank 2 (2008) (7)
The Distribution of the First Elementary Divisor of the Reductions of a Generic Drinfeld Module of Arbitrary Rank (2013) (7)
Square-free orders for CM elliptic curves modulo p (2008) (7)
On the embedding degree of reductions of an elliptic curve (2009) (5)
Pseudoprime reductions of elliptic curves (2009) (5)
An average Chebotarev Density Theorem for generic rank 2 Drinfeld modules with complex multiplication (2013) (5)
The distribution and growth of the elementary divisors of the reductions of an elliptic curve over a function field (2012) (5)
Constants in Titchmarsh divisor problems for elliptic curves (2017) (4)
WIN - Women in Numbers - Research Directions in Number Theory (2011) (4)
Primes, elliptic curves and cyclic groups (2019) (2)
An Introduction to Sieve Methods and Their Applications: The large sieve (2005) (2)
Degree bounds for projective division fields associated to elliptic modules with a trivial endomorphism ring (2020) (2)
The growth of the discriminant of the endomorphism ring of the reduction of a rank 2 generic Drinfeld module (2020) (2)
The absolute discriminant of the endomorphism ring of most reductions of a non-CM elliptic curve is close to maximal (2020) (2)
Bounds for the distribution of the Frobenius traces associated to products of non-CM elliptic curves (2022) (2)
The Erdős and Halberstam theorems for Drinfeld modules of any rank by (2008) (2)
PRIMES, ELLIPTIC CURVES AND CYCLIC GROUPS: A SYNOPSIS (2016) (1)
The Erdős and Halberstam theorems for Drinfeld modules of any rank (with an appendix by Hugh Thomas) (2008) (1)
Geometric generalizations of the square sieve, with an application to cyclic covers (2021) (1)
An Introduction to Sieve Methods and Their Applications: Selberg's sieve (2005) (1)
Did the Plague Impact Sub-Saharan Africa before 1899? (2012) (1)
An Introduction to Sieve Methods and Their Applications: The lower bound sieve (2005) (0)
Bounds for the distribution of the Frobenius traces associated to a generic abelian variety (2022) (0)
An Introduction to Sieve Methods and Their Applications: The sieve of Eratosthenes (2005) (0)
Dislocated Identities, Erased Memories: The Dystopian Architecture of Inner Spaces in J. G. Ballard’s High-Rise (2020) (0)
An Introduction to Sieve Methods and Their Applications: Some elementary sieves (2005) (0)
An Introduction to Sieve Methods and Their Applications: Some basic notions (2005) (0)
Coffee Coffee Coffee Coffee Coffee 1100-1200 (2012) (0)
Revisiting ‘Cool Britannia’: The Cinematic Construction of London as a Global City in Four British-Asian Films (2018) (0)
Non-CM elliptic curves with infinitely many almost prime Frobenius traces (2022) (0)
The Turán sieve (2005) (0)
INFINITE LONDON: THE REAL AND IMAGINARY CITY IN PETER ACKROYD�S HAWKSMOOR AND LONDON: THE BIOGRAPHY (2019) (0)
PAlmetto NumberTheory Series (2008) (0)
Pseudoprime Reductions of Elliptic Curves – CORRIGENDUM (2012) (0)
An Introduction to Sieve Methods and Their Applications: The normal order method (2005) (0)
An Introduction to Sieve Methods and Their Applications: Brun's sieve (2005) (0)

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