Publication Search Results
Exact matches for:
- Author = Voight J [web profile page]
51.
Sperber S, Voight J
Steven Sperber and John Voight:
Computing zeta functions of nondegenerate hypersurfaces with few monomials,
LMS Journal of Computation and Mathematics,
16
(2013),
9–44.
MR3033943
52.
Voight J
John Voight:
Identifying the matrix ring: algorithms for quaternion algebras and quadratic forms,
Quadratic and higher degree forms,
Developments in Mathematics, 31,
Springer,
New York,
(2013),
255–298.
ISBN 978-1-4614-7487-6; 978-1-4614-7488-3.
MR3156561
53.
Voight J
John Voight:
Rings of low rank with a standard involution,
Illinois Journal of Mathematics,
55
(2011),
no. 3,
1135–1154.
MR3069299
54.
Dembélé L, Greenberg M, Voight J
Lassina Dembélé , Matthew Greenberg and John Voight:
Nonsolvable number fields ramified only at 3 and 5,
Compositio Mathematica,
147
(2011),
no. 3,
716–734.
MR2801398
55.
Greenberg M, Voight J
Matthew Greenberg and John Voight:
Computing systems of Hecke eigenvalues associated to Hilbert modular forms,
Mathematics of Computation,
80
(2011),
no. 274,
1071–1092.
MR2772112
56.
Voight J
John Voight:
Characterizing quaternion rings over an arbitrary base,
Journal für die Reine und Angewandte Mathematik,
657
(2011),
113–134.
MR2824785
57.
Voight J
John Voight:
Computing automorphic forms on Shimura curves over fields with arbitrary class number,
Algorithmic number theory,
Algorithmic number theory: 9th Biennial International Symposium (ANTS-IX),
Guillaume Hanrot, François Morain and Emmanuel Thomé (eds.),
Lecture Notes in Comput. Sci., 6197,
Springer,
Berlin,
(2010),
357–371.
ISBN 978-3-642-14517-9; 3-642-14517-5.
MR2721432
58.
Castryck W, Voight J
Wouter Castryck, John Voight:
Nondegenerate curves of low genus over small finite fields,
Arithmetic, geometry, cryptography and coding theory 2009,
12th AGCCT Conference; 1st Geocrypt Conference; European Science Foundation Exploratory Workshop on Curves, Coding Theory and Cryptography,
David Kohel and Robert Rolland (eds.),
Contemp. Math., 521,
American Mathematical Society,
Providence, RI, United States,
(2010),
21–28.
ISBN 978-0-8218-4955-2.
MR2744030
59.
Kirschmer M, Voight J
Markus Kirschmer and John Voight:
Algorithmic Enumeration of Ideal Classes for Quaternion Orders, with Corrigendum,
SIAM Journal on Computing,
39
(2010),
no. 5,
1714-1747.
MR2592031
60.
Castryck W, Voight J
Wouter Castryck, John Voight:
On nondegeneracy of curves,
Algebra & Number Theory,
3
(2009),
no. 3,
255-281.
MR2525551
61.
Voight J
John Voight:
Shimura curve computations,
Arithmetic geometry,
Clay Mathematics Institute Summer School,
Henri Darmon, David Alexandre Ellwood, Brendan Hassett and Yuri Tschinkel (eds.),
Clay Math. Proc., 8,
American Mathematical Society, Providence, RI; Clay Mathematics Institute, Cambridge, MA,
Providence RI and Cambridge MA, United States,
(2009),
103–113.
ISBN 978-0-8218-4476-2.
MR2498057
62.
Dasgupta S, Voight J
Samit Dasgupta, John Voight:
Heegner points and Sylvester's conjecture,
Arithmetic geometry,
Clay Mathematics Institute Summer School,
Henri Darmon, David Alexandre Ellwood, Brendan Hassett and Yuri Tschinkel (eds.),
Clay Math. Proc., 8,
American Mathematical Society, Providence, RI; Clay Mathematics Institute, Cambridge, MA,
Providence RI and Cambridge MA, United States,
(2009),
91–102.
ISBN 978-0-8218-4476-2.
MR2498056
63.
Voight J
John Voight:
Shimura curves of genus at most two,
Mathematics of Computation,
78
(2009),
1155-1172.
MR2476577
64.
Voight J
John Voight:
Computing fundamental domains for Fuchsian groups,
Journal de théorie des nombres de Bordeaux,
21
(2009),
no. 2,
467-489.
MR2541438
65.
Voight J
John Voight:
Enumeration of totally real number fields of bounded root discriminant,
Algorithmic number theory,
Algorithmic number theory: 8th International Symposium (ANTS-VIII),
Alfred J. van der Poorten and Andreas Stein (eds.),
Lecture Notes in Comput. Sci., 5011,
Springer,
Berlin,
(2008),
268–281.
ISBN 978-3-540-79455-4; 3-540-79455-7.
MR2467853
66.
Voight J
John Voight:
The Gauss higher relative class number problem,
Annales des Sciences Mathématiques du Québec,
32
(2008),
no. 2,
221-232.
MR2562047
67.
Voight J
John Voight:
Quadratic forms that represent almost the same primes,
Mathematics of Computation,
76
(2007),
1589-1617.
MR2299790
68.
Voight J
John Voight:
Computing CM points on Shimura curves arising from cocompact arithmetic triangle groups,
Algorithmic Number Theory: ANTS-VII,
7th International Symposium, ANTS-VII,
Florian Hess, Sebastian Pauli, Michael Post (eds.),
Lecture Notes in Computer Science,
4076
Springer-Verlag,
Berlin,
(2006),
406–420.
ISBN 3-540-36075-1.
MR2282939
69.
Voight J
John Voight:
Quadratic forms and quaternion algebras: Algorithms and arithmetic,
PhD Thesis, University of California, Berkeley ProQuest LLC,
Ann Arbor, MI, United States,
(2005),
156pp.
ISBN 978-0542-29154-8.
MR2707756
70.
Voight J
John Voight:
Curves over finite fields with many points: an introduction,
Computational aspects of algebraic curves,
Computational aspects of algebraic curves,
Tanush Shaska (ed.),
Lecture Notes Ser. Comput., 13,
World Scientific Publishing Co. Pte. Ltd.,
Hackensack, NJ, United States,
(2005),
124–144.
ISBN 981-256-459-4.
MR2182038
71.
Voight J
John Voight:
On the nonexistence of odd perfect numbers,
MASS selecta. Teaching and learning advanced undergraduate mathematics,
American Mathematical Society,
Providence, RI, United States,
(2003),
293–300.
ISBN 0-8218-3363-4.
MR2027187
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