论文标题
奇数质度的根部扩展的整数作为子线的乘积
Integers for Radical Extensions of Odd Prime Degree as Product of Subrings
论文作者
论文摘要
对于Odd Prime度的根部扩展K，整数的环O_K被构造为具有以下属性的子环的产物：对于O_K判别的所有Prime Divisors Q，都有一个Q-最大因素。 O_K的判别是所有因素的判别因素的最大共同除数。结果适用于相反的不正确的k的单差标准。
For a radical extension K of odd prime degree the ring O_K of integers is constructed as a product of subrings with the following property: for all prime divisors q of the discriminant of O_K there is a q-maximal factor. The discriminant of O_K is the greatest common divisor of the discriminants of all factors. The results are applied to give a criterion for the monogeneity of K where the opposite is not true.
