![Field theory / Algebraic number field / Algebraic number theory / Differential equation / Number theory / Complex number / Ordinary differential equation / Diophantine equations / Fundamental theorem of algebra / Mathematics / Abstract algebra / Mathematical analysis Field theory / Algebraic number field / Algebraic number theory / Differential equation / Number theory / Complex number / Ordinary differential equation / Diophantine equations / Fundamental theorem of algebra / Mathematics / Abstract algebra / Mathematical analysis](https://www.pdfsearch.io/img/bb716ecee4974d46609b9869ac379bd7.jpg) Date: 2010-09-29 02:35:10Field theory Algebraic number field Algebraic number theory Differential equation Number theory Complex number Ordinary differential equation Diophantine equations Fundamental theorem of algebra Mathematics Abstract algebra Mathematical analysis | | √ 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
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