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Experimental Mathematics Volume 24, 2015 - Issue 2
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Original Articles

Presentations for Quaternionic S-Unit Groups

Ted ChinburgDepartment of Mathematics, University of Pennsylvania, Philadelphia, Pennsylvania, USACorrespondence[email protected]
,
Holley FriedlanderDepartment of Mathematics, Williams College, Williamstown, Massachusetts, USA
,
Sean HoweDepartment of Mathematics, University of Chicago, Chicago, Illinois, USA
,
Michiel KostersMathematisch Instituut, Universiteit Leiden, Leiden, The Netherlands
,
Bhairav SinghDepartment of Mathematics, Massachusetts Institute of Technology, Cambridge, Massachusetts, USA
,
Matthew StoverDepartment of Mathematics, Temple University, Philadelphia, Pennsylvania, USA
,
Ying ZhangDepartment of Mathematics, University of Iowa, Iowa City, Iowa, USA
&
Paul ZieglerDepartment of Mathematics, ETH Zurich, Zurich, Switzerland
 show all
Pages 175-182 | Published online: 03 Apr 2015

REFERENCES

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  • [Bosma et al. 97] W. Bosma, J. Cannon, and C. Playoust. “The Magma Algebra System. I. The User Language.” J. Symbolic Comput. 24 (1997), 235–265.
  • [Chinburg and Stover 14] T. Chinburg and M. Stover. “Small Generators for S-Unit Groups of Division Algebras.” New York J. Math. 20 (2014), 1175–1202.
  • [Lubotzky 82] A. Lubotzky. “Free Quotients and the Congruence Kernel of SL2.” J. Algebra 77 (1982), 411–418.
  • [Macbeath 64] A. M. Macbeath. “Groups of Homeomorphisms of a Simply Connected Space.” Ann. of Math. (2) 79 (1964), 473–488.
  • [Raghunathan 04] M. S. Raghunathan. “The Congruence Subgroup Problem.” Proc. Indian Acad. Sci. Math. Sci. 114 (2004), 299–308.
  • [Serre 70] J.-P. Serre. “Le problème des groupes de congruence pour .” Ann. of Math. (2) 92 (1970), 489–527.
  • [Serre 03] J.-P. Serre. Trees, Springer Monographs in Mathematics. Springer, 2003.
  • [Vignéras 80] M.-F. Vignéras. Arithmétique des algèbres de quaternions, Lecture Notes in Mathematics 800. Springer, 1980.

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