Showing papers on "Generic polynomial published in 1978"
TL;DR: In this article, the Galois group of the maximal unramified p-extension of an imaginary quadratic field is investigated for the case where the group is finite, and it is shown that the group can be generated by not more than two generators with two relations.
Abstract: The Galois group of the maximal unramified p-extension (p 2) of an imaginary quadratic field is investigated for the case where the group is finite. It is shown that the group can be generated by not more than two generators with two relations. One of the relations can be taken from the 3rd term of the Zassenhaus filtration of the free group, and the second, from the 2nd, 5th, or 7th term.
11 citations
3 citations