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首页> 外文期刊>Journal of Number Theory >Refined Lower Bounds on the 2-Class Number of the Hilbert 2-Class Field of Imaginary Quadratic Number Fields with Elementary 2-Class Group of Rank 3
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Refined Lower Bounds on the 2-Class Number of the Hilbert 2-Class Field of Imaginary Quadratic Number Fields with Elementary 2-Class Group of Rank 3

机译:具有等级3的基本2类组的虚二次数字段的希尔伯特2类字段的2类数字的精简下界

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摘要

Let k be an imaginary quadratic number field with C_(k, 2), the 2-Sylow subgroup of its ideal class group, isomorphic to Z/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 |C_(k_1, 2)|, the 2-class number of the Hilbert 2-class field of k.
机译:令k为具有C_(k,2)的虚二次数字段,C_(k,2)是其理想类组的2-Sylow子组,与Z / 2Z * Z / 2Z * Z / 2Z同构。通过使用Kuroda类数公式的各种版本,我们大大改善了| C_(k_1,2)|的先前下界,即K的Hilbert 2类字段的2类数。

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