Self-equivalences of the Gaussian field
Rocky Mountain Journal of Mathematics
To any Hilbert symbol equivalence between two number fields one associates a set of prime ideals, called the wild set of the equivalence. The aim of this paper is to prove that any finite set of prime ideals of the Gaussian field Q(√-1) is the wild set of a self-equivalence of the field. Copyright © 2008 Rocky Mountain Mathematics Consortium.
Original Publication Date
DOI of published version
Somodi, Marius, "Self-equivalences of the Gaussian field" (2008). Faculty Publications. 2359.