John Voight

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Andrew V. SutherlandPrincipal Research Scientist, Massachusetts Institute of TechnologyVerified email at math.mit.edu
Edgar CostaResearch Scientist at Massachusetts Institute of TechnologyVerified email at mit.edu
Nicolas MascotTrinity College DublinVerified email at maths.tcd.ie
Steven SperberProfessor of Mathematics, University of MinnesotaVerified email at umn.edu
Wouter CastryckKU LeuvenVerified email at esat.kuleuven.be
Andrew R. BookerProfessor of pure Mathematics, University of BristolVerified email at bristol.ac.uk
Bjorn PoonenMIT, Distinguished Professor in ScienceVerified email at mit.edu
Tyler L. KellyProfessor, University of BirminghamVerified email at bham.ac.uk
John CremonaUniversity of WarwickVerified email at warwick.ac.uk
Melanie Matchett WoodProfessor of Mathematics, Harvard UniversityVerified email at math.harvard.edu
Dan YasakiThe University of North Carolina GreensboroVerified email at uncg.edu
Ariel Martin PacettiUniversidade de AveiroVerified email at ua.pt
Samit DasguptaProfessor of Mathematics, Duke UniversityVerified email at math.duke.edu
David Zureick-BrownProfessor of mathematics, Amherst CollegeVerified email at mathcs.emory.edu
Daniel SmertnigUniversity of Ljubljana, SloveniaVerified email at fmf.uni-lj.si
Pete L. ClarkProfessor of Mathematics, University of GeorgiaVerified email at math.uga.edu
Matthew StoverTemple UniversityVerified email at temple.edu
Alex J BestVerified email at kcl.ac.uk
David Lowry-DudaICERMVerified email at lowryduda.com
David RoeResearch Scientistic, MITVerified email at mit.edu

John Voight

University of Sydney

Verified email at sydney.edu.au - Homepage

Number Theory Arithmetic Geometry


Title Sort by citations Sort by year Sort by title	Cited by Cited by	Year
Quaternion algebras J Voight Springer Graduate Texts in Mathematics series, 2020	476*	2020
Algorithmic enumeration of ideal classes for quaternion orders M Kirschmer, J Voight SIAM J. Comput. (SICOMP) 39 (5), 1714-1747, 2010	171	2010
A heuristic for boundedness of ranks of elliptic curves J Park, B Poonen, J Voight, MM Wood Journal of the European Mathematical Society 21 (9), 2019	99	2019
Computing fundamental domains for Fuchsian groups J Voight J. Theorie Nombres Bordeaux 21 (2), 467-489, 2009	83	2009
Explicit methods for Hilbert modular forms L Dembele, J Voight Elliptic curves, Hilbert modular forms and Galois deformations, 135-198, 2013	81*	2013
Rigorous computation of the endomorphism ring of a Jacobian E Costa, N Mascot, J Sijsling, J Voight Math. Comp. 88, 1303-1339, 2019	80	2019
A database of genus 2 curves over the rational numbers AR Booker, J Sijsling, AV Sutherland, J Voight, D Yasaki LMS J. Comput. Math. 19 (Special Issue A), 235-254, 2016	76	2016
Identifying the matrix ring: algorithms for quaternion algebras and quadratic forms J Voight Quadratic and higher degree forms 31, 255-298, 2013	66	2013
On computing Belyi maps J Sijsling, J Voight Publ. Math. Besançon: Algèbre Théorie Nr. 1, 73-131, 2014	63	2014
Enumeration of totally real number fields of bounded root discriminant J Voight Algorithmic number theory (ANTS VIII, Banff, 2008) 5011, 268-281, 2008	46	2008
Shimura curves of genus at most two J Voight Math. Comp. 78 (266), 1155-1172, 2009	45	2009
Numerical calculation of three-point branched covers of the projective line M Klug, M Musty, S Schiavone, J Voight LMS J. Comput. Math. 17 (1), 379-430, 2014	44	2014
Computing systems of Hecke eigenvalues associated to Hilbert modular forms M Greenberg, J Voight Math. Comp. 80, 1071-1092, 2011	40	2011
On nondegeneracy of curves W Castryck, J Voight Algebra & Number Theory 3 (3), 255-281, 2009	38	2009
Computing power series expansions of modular forms J Voight, J Willis Computations with Modular Forms: Proceedings of a Summer School and …, 2014	36	2014
Algebraic curves uniformized by congruence subgroups of triangle groups P Clark, J Voight Transactions of the American Mathematical Society 371 (1), 33-82, 2019	32	2019
Quadratic forms and quaternion algebras: algorithms and arithmetic J Voight University of California, 2005	32	2005
On the paramodularity of typical abelian surfaces A Brumer, A Pacetti, C Poor, G Tornaría, J Voight, D Yuen Algebra & Number Theory 13 (5), 1145-1195, 2019	31	2019
A database of Belyi maps M Musty, S Schiavone, J Sijsling, J Voight The Open Book Series 2 (1), 375-392, 2019	30	2019
Characterizing quaternion rings over an arbitrary base J Voight J. Reine Angew. Math. 657, 113-134, 2011	29	2011

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