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Experimental Mathematics Volume 1, 1992 - Issue 3
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Original Articles

The Totally Real A5 Extension of Degree 6 with Minimum Discriminant

David Ford Department of Computer Science, Concordia University, Montréal, Québec, Canada E-mail: [email protected]
&
Michael Pohst Mathematisces Institut, Heinrich-Heine-Unversität, W-4000, Dusseldorf, Germany E-mail: [email protected]
Pages 231-235 | Published online: 03 Apr 2012

Citations (8)

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Read on this site (2)

David Ford, Michael Pohst, Mario Daberkow & Nasser Haddad. (1998) The S5 Extensions of Degree 6 with Minimum Discriminant. Experimental Mathematics 7:2, pages 121-124.
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David Ford & Michael Pohst. (1993) The Totally Real A6 Extension of Degree 6 with Minimum Discriminant. Experimental Mathematics 2:3, pages 231-232.
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Articles from other publishers (6)

John W. Jones & David P. Roberts. (2018) Mixed degree number field computations. The Ramanujan Journal 47:1, pages 47-66.
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John Jones & David Roberts. (2014) The tame-wild principle for discriminant relations for number fields. Algebra & Number Theory 8:3, pages 609-645.
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Gunter Malle. 2006. Algorithmic Number Theory. Algorithmic Number Theory 114 123 .
Jürgen Klüners & Gunter Malle. (2010) A Database for Field Extensions of the Rationals. LMS Journal of Computation and Mathematics 4, pages 182-196.
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David Ford. 1996. Algorithmic Number Theory. Algorithmic Number Theory 141 143 .
F. Diaz y Diaz & M. Olivier. (1995) Imprimitive ninth-degree number fields with small discriminants. Mathematics of Computation 64:209, pages 305-305.
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