THE ADDITIVE UNIT STRUCTURE OF COMPLEX BI-QUADRATIC FIELDS VOLKER ZIEGLER Abstract. We determine which rings of the form Z[α] are generated by their units, where α is a root of the polynomial X 4 − BX 2 D such that - Constructible universe - Document - PDFSEARCH.IO

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	THE ADDITIVE UNIT STRUCTURE OF COMPLEX BI-QUADRATIC FIELDS VOLKER ZIEGLER Abstract. We determine which rings of the form Z[α] are generated by their units, where α is a root of the polynomial X 4 − BX 2 + D such that Add to Reading List Document Date: 2010-09-29 02:35:13 Open Document File Size: 189,04 KB Share Result on Facebook City Washington / / Company Z4 / D4 / Jarden / / Currency pence / / Organization Austrian Science Fund / / Position author / wB / / SocialTag Elementary algebra Algebraic number theory Constructible universe Quartic function Algebraic integer Algebraic number field Abstract algebra Mathematics Algebra

THE ADDITIVE UNIT STRUCTURE OF COMPLEX BI-QUADRATIC FIELDS VOLKER ZIEGLER Abstract. We determine which rings of the form Z[α] are generated by their units, where α is a root of the polynomial X 4 − BX 2 + D such thatAdd to Reading List