THE IMAGINARY ABELIAN NUMBER FIELDS OF 2-POWER DEGREES WITH IDEAL CLASS GROUPS OF EXPONENT <= 2

  • Ahn, Jeoung-Hwan
  • Kwon, Soun-Hi
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초록

In this paper, assuming the Generalized Riemann Hypothesis, we determine all imaginary abelian number fields N of 2-power degrees with ideal class groups of exponents <= 2 for which the 2-ranks of the Galois group of N over Q are equal to 2.

키워드

Class groupclass numbersrelative class numbersCM-FIELDSQUADRATIC FIELDSLOWER BOUNDS
제목
THE IMAGINARY ABELIAN NUMBER FIELDS OF 2-POWER DEGREES WITH IDEAL CLASS GROUPS OF EXPONENT <= 2
저자
Ahn, Jeoung-HwanKwon, Soun-Hi
발행일
2012-01
유형
Article
저널명
Mathematics of Computation
81
277
페이지
533 ~ 554