AbstractLet k be an imaginary quadratic number field withCk,2, the 2-Sylow subgroup of its ideal class group, isomorphic toZ/2Z×Z/2Z×Z/2Z. By the use of various versions of the Kuroda class number formula, we improve significantly upon our previous lower bound for |Ck1, 2|, the 2-class number of the Hilbert 2-class field ofk
Let p be an odd prime number and let 2e+1 be the highest power of 2 dividing p − 1. For 0 ≤ n ≤ e, l...
AbstractFor real biquadratic fields, the class number formula shows that in many cases the Hilbert c...
AbstractFor real biquadratic fields, the class number formula shows that in many cases the Hilbert c...
AbstractLet k be an imaginary quadratic number field withCk,2, the 2-Sylow subgroup of its ideal cla...
Let k be an imaginary quadratic number field and k1 the Hilbert 2-class field of k. We give a charac...
Let k be an imaginary quadratic number field and k1 the Hilbert 2-class field of k. We give a charac...
AbstractWe characterize those imaginary quadratic number fields, k, with 2-class group of type (2,2,...
AbstractLetkbe an imaginary quadratic number field. Letk1denote the Hilbert 2-class field ofk. We ch...
In one of the long series of papers, Rédie [15] has given a theoretical description of the first thr...
In one of the long series of papers, Rédie [15] has given a theoretical description of the first thr...
AbstractLet F be a quadratic number field. We give a criterion, via Hilbert symbols, for an element ...
AbstractWe employ a type number formula from the theory of quaternion algebras to gain information o...
Let $\mathds{k}$ be a real quadratic number field. Denote by$\mathrm{Cl}_2(\mathds{k})$ its $2$-clas...
AbstractWe describe a method for the explicit computation of a list of possibilities for the Galois ...
By the results of Golod-Shafarevich and Vinberg-Gaschutz, the 2-class field tower of an imaginary qu...
Let p be an odd prime number and let 2e+1 be the highest power of 2 dividing p − 1. For 0 ≤ n ≤ e, l...
AbstractFor real biquadratic fields, the class number formula shows that in many cases the Hilbert c...
AbstractFor real biquadratic fields, the class number formula shows that in many cases the Hilbert c...
AbstractLet k be an imaginary quadratic number field withCk,2, the 2-Sylow subgroup of its ideal cla...
Let k be an imaginary quadratic number field and k1 the Hilbert 2-class field of k. We give a charac...
Let k be an imaginary quadratic number field and k1 the Hilbert 2-class field of k. We give a charac...
AbstractWe characterize those imaginary quadratic number fields, k, with 2-class group of type (2,2,...
AbstractLetkbe an imaginary quadratic number field. Letk1denote the Hilbert 2-class field ofk. We ch...
In one of the long series of papers, Rédie [15] has given a theoretical description of the first thr...
In one of the long series of papers, Rédie [15] has given a theoretical description of the first thr...
AbstractLet F be a quadratic number field. We give a criterion, via Hilbert symbols, for an element ...
AbstractWe employ a type number formula from the theory of quaternion algebras to gain information o...
Let $\mathds{k}$ be a real quadratic number field. Denote by$\mathrm{Cl}_2(\mathds{k})$ its $2$-clas...
AbstractWe describe a method for the explicit computation of a list of possibilities for the Galois ...
By the results of Golod-Shafarevich and Vinberg-Gaschutz, the 2-class field tower of an imaginary qu...
Let p be an odd prime number and let 2e+1 be the highest power of 2 dividing p − 1. For 0 ≤ n ≤ e, l...
AbstractFor real biquadratic fields, the class number formula shows that in many cases the Hilbert c...
AbstractFor real biquadratic fields, the class number formula shows that in many cases the Hilbert c...