Lifting monogenic cubic fields to monogenic sextic fields

DOI10.2996/kmj/1320935550zbMath1237.11045OpenAlexW2017625724MaRDI QIDQ655534

Melisa J. Lavallee, Kenneth S. Williams, Blair K. Spearman

Publication date: 4 January 2012

Published in: Kodai Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://semanticscholar.org/paper/997a9d8ebc22a78989111b59d66acb21a392286e

zbMATH Keywords

cubic fieldsmonogenic fieldssextic fields

Mathematics Subject Classification ID

Galois theory (11R32) Other number fields (11R21) Cubic and quartic extensions (11R16) Algebraic numbers; rings of algebraic integers (11R04)

Related Items (5)

Galois groups of certain even octic polynomials ⋮ Sextic reciprocal monogenic dihedral polynomials ⋮ Tower Index formula and monogenecity ⋮ On relative monogeneity of a family of number fields defined by \(X^{p^n}+aX^{p^s}-b\) ⋮ On relative pure cyclic fields with power integral bases

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