Computing CM Points on Shimura Curves Arising from Cocompact Arithmetic Triangle Groups. - John Voight (ANTS, 2006)

Quadratic forms that represent almost the same primes. - John Voight (Math. Comput., 2007)

Enumeration of Totally Real Number Fields of Bounded Root Discriminant. - John Voight (ANTS, 2008)

Shimura curves of genus at most two. - John Voight (Math. Comput., 2009)

Computing Automorphic Forms on Shimura Curves over Fields with Arbitrary Class Number. - John Voight (ANTS, 2010)

Algorithmic Enumeration of Ideal Classes for Quaternion Orders. - Markus Kirschmer; John Voight (SIAM J. Comput., 2010)

Computing zeta functions of sparse nondegenerate hypersurfaces - Steven Sperber; John Voight (CoRR, 2011)

Computing systems of Hecke eigenvalues associated to Hilbert modular forms. - Matthew Greenberg; John Voight (Math. Comput., 2011)

Corrigendum: Algorithmic Enumeration of Ideal Classes for Quaternion Orders. - Markus Kirschmer; John Voight (SIAM J. Comput., 2012)

Computing zeta functions of nondegenerate hypersurfaces with few monomials. - Steven Sperber; John Voight (LMS J. Comput. Math., 2013)

Numerical calculation of three-point branched covers of the projective line. - Michael Klug; Michael Musty; Sam Schiavone; John Voight (LMS J. Comput. Math., 2014)

Nonvanishing of twists of -functions attached to Hilbert modular forms. - Nathan C. Ryan; Gonzalo Tornaría; John Voight (LMS J. Comput. Math., 2014)

A database of genus-2 curves over the rational numbers. - Andrew R. Booker; Jeroen Sijsling; Andrew V. Sutherland; John Voight; Dan Yasaki (LMS J. Comput. Math., 2016)

On the arithmetic dimension of triangle groups. - Steve Nugent; John Voight (Math. Comput., 2017)

Rigorous computation of the endomorphism ring of a Jacobian. - Edgar Costa; Nicolas Mascot; Jeroen Sijsling; John Voight (Math. Comput., 2019)

Special Hypergeometric Motives and Their L-Functions: Asai Recognition. - Lassina Dembélé; Alexei Panchishkin; John Voight; Wadim Zudilin (Exp. Math., 2022)

Stickelberger's Discriminant Theorem for Algebras. - Asher Auel; Owen Biesel; John Voight (Am. Math. Mon., 2023)