Alexander Gamburd
#94,242
Most Influential Person Now
Mathematician
Alexander Gamburd's AcademicInfluence.com Rankings
Alexander Gamburdmathematics Degrees
Mathematics
#4843
World Rank
#6848
Historical Rank
Measure Theory
#5186
World Rank
#6136
Historical Rank

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Mathematics
Alexander Gamburd's Degrees
- PhD Mathematics University of California, Berkeley
Why Is Alexander Gamburd Influential?
(Suggest an Edit or Addition)According to Wikipedia, Alexander Gamburd is a mathematician at the Graduate Center of the City University of New York known for his work in spectral problems in number theory, probability, and Arithmetic combinatorics. He is a Presidential Professor of Mathematics at the CUNY Graduate Center.
Alexander Gamburd'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
- Uniform expansion bounds for Cayley graphs of SL2(Fp) (2008) (285)
- Affine linear sieve, expanders, and sum-product (2010) (189)
- On the spectral gap for finitely-generated subgroups of SU(2) (2007) (159)
- On the spectral gap for infinite index “congruence” subgroups of SL2(Z) (2002) (120)
- Generalization of Selberg's 3/16 Theorem and Affine Sieve (2009) (119)
- A Spectral Gap Theorem in $SU(d)$ (2011) (104)
- On the Averages of Characteristic Polynomials From Classical Groups (2005) (86)
- Spectra of elements in the group ring of SU(2) (1999) (77)
- Expansion and random walks in SL_d(Z/p^n Z): II (2008) (70)
- Random Matrices, Magic Squares and Matching Polynomials (2004) (70)
- On the girth of random Cayley graphs (2007) (57)
- Sieving and expanders (2006) (49)
- Poisson–Dirichlet distribution for random Belyi surfaces (2005) (47)
- Generalization of Selberg’s $$ \frac{3}{{16}} $$ theorem and affine sieve (2011) (47)
- Markoff Triples and Strong Approximation (2015) (40)
- Strong Uniform Expansion in SL(2, p) (2010) (36)
- Expansion Of Product Replacement Graphs (2002) (29)
- Uniform diameter bounds for some families of Cayley graphs (2004) (28)
- Pseudomoments of the Riemann zeta-function and pseudomagic squares (2003) (26)
- Counting formulas associated with some random matrix averages (2005) (25)
- Optical and vibrational properties of toroidal carbon nanotubes. (2011) (25)
- New results on expanders (2006) (18)
- Spectral gaps in SU(d) (2010) (17)
- On the Genus of a Random Riemann Surface (2001) (16)
- Markoff Surfaces and Strong Approximation: 1 (2016) (16)
- Expansion and random walks in $\mathrm {SL}_d(\mathbb {Z}/p^n\mathbb {Z})$: I (2008) (13)
- An asymptotic formula for integer points on Markoff-Hurwitz varieties (2016) (12)
- Ranks of Elliptic Curves and Random Matrix Theory: Some applications of symmetric functions theory in random matrix theory (2007) (11)
- Eigenvalue spacings for quantized cat maps (2003) (6)
- An asymptotic for Markoff-Hurwitz tuples (2016) (4)
- An asymptotic formula for integer points on Markoff-Hurwitz surfaces (2016) (3)
- Random walks and expansion in SLd(Z/pnZ) (2008) (2)
- New tests of the correspondence between unitary eigenvalues and the zeros of Riemann's (2017) (1)
- Strong uniform expansion in $\mathrm{SL}(2,p)$ (2009) (1)
- MARKOFF TRIPLES AND STRONG APPROXIMATION TRIPLETS DE MARKOFF ET APPROXIMATION FORTE (2016) (0)
- Veech relation in minimal flows 9 : 50-10 : 10 Coffee break 10 : 10-11 : 00 (2016) (0)
- Graphs , Strong Ergodicity , and Superstrong Approximation (2014) (0)
- Singular Adventures of Baron Bourgain in the Labyrinth of the Continuum (2020) (0)
- Expander Graphs, Strong Ergodicity, and Superstrong Approximation (2014) (0)
- Cover Picture: Optical and Vibrational Properties of Toroidal Carbon Nanotubes (Chem. Eur. J. 14/2011) (2011) (0)
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