CORRIGENDA AND ADDENDA TO "FUNDAMENTALITY OF A CUBIC UNIT u FOR ℤ[u]"

CORRIGENDA AND ADDENDA TO "FUNDAMENTALITY OF A CUBIC UNIT u FOR ℤ[u]"

Due to a certain ambiguity present in section 3 of [E. Thomas, Fundamental units for orders in certain cubic number fields, J. Reine Angew. Math. 310 (1979), 33-55], it became necessary to amend a crucial definition and a few proofs appearing in our article Fundamentality of a cubic unit u for ℤ[u]....

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Veröffentlicht in:Mathematics of computation 2012-10, Vol.81 (280), p.2383-2387
Hauptverfasser: BEERS, J., HENSHAW, D., MCCALL, C. K., MULAY, S. B., SPINDLER, M.
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Ambiguity
Critical points
Mathematical theorems
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container_end_page 2387
container_issue 280
container_start_page 2383
container_title Mathematics of computation
container_volume 81
creator BEERS, J.
HENSHAW, D.
MCCALL, C. K.
MULAY, S. B.
SPINDLER, M.
description Due to a certain ambiguity present in section 3 of [E. Thomas, Fundamental units for orders in certain cubic number fields, J. Reine Angew. Math. 310 (1979), 33-55], it became necessary to amend a crucial definition and a few proofs appearing in our article Fundamentality of a cubic unit u for ℤ[u]. Here, the necessary corrections are provided.
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source American Mathematical Society Publications (Freely Accessible); Elektronische Zeitschriftenbibliothek - Frei zugängliche E-Journals; JSTOR Mathematics & Statistics; Jstor Complete Legacy; American Mathematical Society Publications
subjects Ambiguity
Critical points
Mathematical theorems
title CORRIGENDA AND ADDENDA TO "FUNDAMENTALITY OF A CUBIC UNIT u FOR ℤ[u]"
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