Toru Nakahara
Saga University
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Monatshefte für Mathematik | 1982
Toru Nakahara
In this note we shall prove that there exist infinitely many cyclic biquadratic fieldsK whose integral bases are neither {1, α, α2, β} nor {1, α, β, α3) for any numbers α, β inK. Next, we shall construct infinitely many cyclic biquadratic fieldsK which have the index 1, but still have not the integral basis {1, α, α2, α3) for every α inK. Finally we shall give a class of biquadratic fields for a problem of Hasse concerning an integral basis.
Archiv der Mathematik | 1983
Toru Nakahara
Nagoya Mathematical Journal | 2002
Syed Inayat Ali Shah; Toru Nakahara
Archiv der Mathematik | 2004
Yasuo Motoda; Toru Nakahara
Archiv der Mathematik | 1987
Toru Nakahara
Journal of Number Theory | 2002
Yasuo Motoda; Toru Nakahara; Syed Inayat Ali Shah
Archive | 2009
Yasuo Motoda; Toru Nakahara; Syed Inayat Ali Shah; Tsuyoshi Uehara
Reports of the Faculty of Science and Engineering, Saga University. Mathematics = 佐賀大学理工学部集報. 数学/ the Faculty of Science and Engineering, Saga University | 2005
Kyoung Ho Park; Yasuo Motoda; Toru Nakahara
Archive | 2004
related problems; Shin-ichi Katayama; Claude Levesque; Toru Nakahara
Journal of Basic and Applied Sciences | 2018
Nadia Khan; Shin-ichi Katayama; Toru Nakahara; Hiroshi Sekiguchi