- Experiment. Math.
- Volume 16, Issue 3 (2007), 367-374.
Equality of Polynomial and Field Discriminants
We give a conjecture concerning when the discriminant of an irreducible monic integral polynomial equals the discriminant of the field defined by adjoining one of its roots to $ \Q$. We discuss computational evidence for it. An appendix by the second author gives a conjecture concerning when the discriminant of an irreducible monic integral polynomial is square-free and some computational evidence for it.
Experiment. Math., Volume 16, Issue 3 (2007), 367-374.
First available in Project Euclid: 7 March 2008
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Ash, Avner; Brakenhoff, Jos; Zarrabi, Theodore. Equality of Polynomial and Field Discriminants. Experiment. Math. 16 (2007), no. 3, 367--374. https://projecteuclid.org/euclid.em/1204928536