Counting exceptional units.
Gerhard Niklash (1997)
Collectanea Mathematica
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Displaying similar documents to “Computing all elements of given index in sextic fields with a cubic subfield”
Counting exceptional units.
On integral normal bases over intermediary fields
Juraj Kostra (1989)
Czechoslovak Mathematical Journal
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Power integral bases in orders of composite fields.
Gaál, István, Olajos, Péter, Pohst, Michael (2002)
Experimental Mathematics
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Power integral bases in the family of simplest quartic fields.
Olajos, Péter (2005)
Experimental Mathematics
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The class number one problem for some non-abelian normal CM-fields of degree
F. Lemmermeyer, S. Louboutin, R. Okazaki (1999)
Journal de théorie des nombres de Bordeaux
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We determine all the non-abelian normal CM-fields of degree 24 with class number one, provided that the Galois group of their maximal real subfields is isomorphic to , the alternating group of degree and order . There are two such fields with Galois group (see Theorem 14) and at most one with Galois group SL (see Theorem 18); if the generalized Riemann hypothesis is true, then this last field has class number .
On the Galois groups of cubics and trinomials
Phyllis Lefton (1979)
Acta Arithmetica
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Computation of the fundamental units and the regulator of a cyclic cubic function field.
Lee, Y., Scheidler, R., Yarrish, C. (2003)
Experimental Mathematics
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