√ ON UNIT POWER INTEGRAL BASES OF Z[ 4 m] VOLKER ZIEGLER Abstract. Let m 6= 0 be an integer which is not a perfect square and consider √ number fields of the form Q( 4 m). We characterize all orders of the form - Ziegler - Document - PDFSEARCH.IO

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	√ ON UNIT POWER INTEGRAL BASES OF Z[ 4 m] VOLKER ZIEGLER Abstract. Let m 6= 0 be an integer which is not a perfect square and consider √ number fields of the form Q( 4 m). We characterize all orders of the form Add to Reading List Document Date: 2010-09-29 02:35:10 Open Document File Size: 175,82 KB Share Result on Facebook City Berlin / Boston / / Company AMD / Jarden / Boston Inc. / / Country Austria / / / Facility Graz University of Technology Steyrergasse / Ziegler Institute / / IndustryTerm trivial solution / trivial solutions / positive solutions / yields√a solution / non-trivial positive solution / positive primitive solution / rational solution / larger solution / positive solution / fundamental solution / non-trivial solution / distinct solutions / trivial√solution / / Organization Graz University of Technology / / Person Attila Peth / VOLKER ZIEGLER / Christopher Frei / / Position author / / ProvinceOrState Massachusetts / / PublishedMedium The Quarterly Journal / / SocialTag Field theory Algebraic number field Algebraic number theory Differential equation Number theory Complex number Ordinary differential equation Diophantine equations Fundamental theorem of algebra Mathematics

√ ON UNIT POWER INTEGRAL BASES OF Z[ 4 m] VOLKER ZIEGLER Abstract. Let m 6= 0 be an integer which is not a perfect square and consider √ number fields of the form Q( 4 m). We characterize all orders of the formAdd to Reading List