Fávaro, Eduardo RogérioAndrade, Antonio Aparecido de [UNESP]Shah, Tariq2015-04-272015-04-272013Journal of Advanced Research in Applied Mathematics, v. 5, n. 3, p. 97-102, 2013.1942-9649http://hdl.handle.net/11449/122761The goal of this work is find a description for fields of two power conductor. By the Kronecker-Weber theorem, these amounts to find the subfields of cyclotomic field $\mathbb{Q}(\xi_{2^r})$, where $\xi_{2^r}$ is a $2^r$-th primitive root of unit and $r$ a positive integer. In this case, the cyclotomic extension isn't cyclic, however its Galois group is generated by two elements and the subfield can be expressed by $\mathbb{Q}(\theta)$ for a $\theta\in\mathbb{Q}(\xi_{2^r})$ convenient.97-102engNumber fieldcyclotomic fieldFields of two power conductorArtigoAcesso restrito8940498347481982