Elliot Benjamin, Franz Lemmermeyer, Chip Snyder
Published 2002-07-16Version 1
In this article we classify the complex quadratic number fields k with 2-class group of type (2,2,2) whose Hilbert 2-class fields have a 2-class group of rank 2, and then determine the length of their 2-class field towers.
Imaginary quadratic fields k with Cl_2(k) = (2,2^m) and Rank Cl_2(k^1) = 2
On the simultaneous divisibility of class numbers of triples of imaginary quadratic fields
Semistable modularity lifting over imaginary quadratic fields
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