8-ranks of Class Groups of Some Imaginary Quadratic Number Fields

Author:

Wu Xi Mei,Yue Qin

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics

Reference14 articles.

1. Barrucand, P., Cohn, H.: Note on primes of type x 2+32y 2, class number, and residuacity. J. Reine Angew. Math., 238, 67–70 (1969)

2. Conner, P. E., Hurrelbrink, J.: Class Number Parity, Ser. Pure Math. 8, Would Sci., Singapore 1988

3. Hurrelbrink, J., Yue, Q.: On ideal class groups and units in terms of the quadratic form x 2+32y 2. Chin, Ann. Math., 26B(2), 239–252 (2005)

4. Nemenzo, F. R.: On a theorem of Scholz on the class number of quadratic fields. Proc. Japan Aca. Ser. A, 80, 9–11 (2004)

5. Rédei, L., Reichardt, H.: Die Anzahl der durch 4 feil-baren Invarianten der Klassengruppe eines beliebigen quadratischen Zahlkórpes. J. Reine Angew. Math., 170, 69–74 (1934)

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1. 8-RANKS OF CLASS GROUPS OF IMAGINARY QUADRATIC NUMBER FIELDS AND THEIR DENSITIES;Journal of the Korean Mathematical Society;2011-11-01

2. 8-ranks of class groups of quadratic number fields and their densities;Acta Mathematica Sinica, English Series;2011-06-15

3. The relationship between the nonexistence of generalized bent functions and diophantine equations;Acta Mathematica Sinica, English Series;2011-05-15

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