Andrew Booker
#62,967
Most Influential Person Now
British mathematician, professor
Andrew Booker 's AcademicInfluence.com Rankings
Andrew Booker mathematics Degrees
Mathematics
#6781
World Rank
#9330
Historical Rank
Measure Theory
#5355
World Rank
#6340
Historical Rank

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Mathematics
Why Is Andrew Booker Influential?
(Suggest an Edit or Addition)According to Wikipedia, Andrew Richard Booker is a British mathematician who is currently Professor of Pure Mathematics at the University of Bristol. He is an analytic number theorist known for his work on L-functions of automorphic forms and his contributions to the sums of three cubes problem.
Andrew Booker '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
- Effective computation of Maass cusp forms (2006) (92)
- Artin's Conjecture, Turing's Method, and the Riemann Hypothesis (2005) (49)
- A database of genus-2 curves over the rational numbers (2016) (45)
- Numerical computations with the trace formula and the Selberg eigenvalue conjecture (2007) (33)
- Numerical tests of modularity (2005) (27)
- Quadratic class numbers and character sums (2006) (25)
- Turing and the Riemann Hypothesis (2006) (23)
- Poles of Artin L-functions and the strong Artin conjecture (2003) (18)
- Subconvexity for modular form L-functions in the t aspect (2017) (18)
- Weil's converse theorem with poles (2014) (17)
- A strengthening of the GL(2) converse theorem (2011) (17)
- Primitive values of quadratic polynomials in a finite field (2018) (16)
- Zeros of L-functions outside the critical strip (2013) (15)
- Bounds and algorithms for the K-Bessel function of imaginary order (2013) (15)
- A Test for Identifying Fourier Coefficients of Automorphic Forms and Application to Kloosterman Sums (2000) (14)
- On Mullin's Second Sequence of Primes (2011) (13)
- A conjectural extension of Hecke’s converse theorem (2017) (12)
- Computing classical modular forms (2020) (12)
- Twist‐minimal trace formulas and the Selberg eigenvalue conjecture (2018) (11)
- Square-free values of reducible polynomials (2015) (11)
- Cracking the problem with 33 (2019) (10)
- Detecting squarefree numbers (2013) (10)
- On a question of Mordell (2020) (10)
- Simple zeros of degree 2 L -functions (2012) (9)
- Uncovering a new L-function (2008) (9)
- A converse theorem for GL(n) (2016) (7)
- Test vectors for Rankin–Selberg L-functions (2019) (7)
- Further refinements of the GL(2) converse theorem (2013) (6)
- Simple zeros of automorphic $L$ -functions (2018) (6)
- Squarefree smooth numbers and Euclidean prime generators (2016) (6)
- The Selberg trace formula as a Dirichlet series (2015) (4)
- A Variant of the Euclid-Mullin Sequence Containing Every Prime (2016) (4)
- The Euclid-Mullin graph (2015) (3)
- Finite connected components of the aliquot graph (2016) (3)
- Turing’s Method for the Selberg Zeta-Function (2017) (3)
- Rapid computation of L-functions attached to Maass forms (2017) (3)
- A CONVERSE THEOREM WITHOUT ROOT NUMBERS (2017) (3)
- $$L$$L-functions as distributions (2013) (3)
- PRIMITIVE ELEMENT PAIRS WITH A PRESCRIBED TRACE IN THE CUBIC EXTENSION OF A FINITE FIELD (2019) (2)
- QUANTITATIVE ESTIMATES FOR SIMPLE ZEROS OF ‐FUNCTIONS (2018) (2)
- Primitive elements with prescribed traces (2021) (1)
- Turing and the Primes (2016) (1)
- On a recursively defined sequence involving the prime counting function (2020) (0)
- A note on Maass forms of icosahedral type (2018) (0)
- SOME REMARKS ON THE GL(2) CONVERSE THEOREM : JOINT WITH MUTHU KRISHNAMURTHY (Automorphic Representations and Related Topics) (2013) (0)
- Detecting squarefree numbers. Mathematical (2), (2015) (0)
- An extension of Venkatesh’s converse theorem to the Selberg class (2022) (0)
- Memorial Issue ON MULLIN ’ S SECOND SEQUENCE OF PRIMES (0)
- New integral representations for Rankin-Selberg L-functions (2018) (0)
- A conjectural extension of Hecke’s converse theorem (2017) (0)
- (2016). A converse theorem for GL(n). Advances in Mathematics , 296 , 154-180. (2016) (0)
- A note on Maass forms of icosahedral type (2017) (0)
- (2014). Zeros of L-functions outside the critical strip. Algebra (2014) (0)
- UncoveringaNew L-function (2008) (0)
- Wolstenholme and Vandiver primes (2021) (0)
- Corrigendum: Further refinements of the GL(2) converse theorem (2015) (0)
- Turing’s Method for the Selberg Zeta-Function (2018) (0)
- Subconvexity bounds and simple zeros of modular L-functions 15rit201 (2016) (0)
- L -functions as distributions (2015) (0)
- DETECTING SQUAREFREE NUMBERS : JOINT WITH GHAITH A. HIARY AND JON P. KEATING (Analytic Number Theory : Number Theory through Approximation and Asymptotics) (2014) (0)
- MAASS FORMS AND L-FUNCTIONS (2018) (0)
- DETECTING SQUAREFREE NUMBERS (Analytic Number Theory : Number Theory through Approximation and Asymptotics) (2014) (0)
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