@article{oai:ynu.repo.nii.ac.jp:00007017,
 author = {Ichimura, Humio},
 issue = {1},
 journal = {Yokohama Mathematical Journal = 横濱市立大學紀要. D部門, 数学},
 month = {},
 note = {application/pdf, Let ＄p＄ be an odd prime number, ＄F＄ a number field, and ＄K=F(￥zeta_{p})＄ . We say that ＄F_{8}atisfie8＄ the condition ＄(A_{p})＄ when any tame cyclic extension ＄N/F＄ of degree ＄p＄ has a normal integral basis (NIB for short), and that it satisfies ＄(B_{p})＄ when for any ＄a￥in F^{X}＄ , the cyclic extension ＄K(a^{1/p})/K＄ has a NIB if it is tame. We prove that ＄F＄ satisfies ＄(A_{p})＄ only when it satisfies ＄(B_{p})＄ under the assumption that the Stickelberger ideal associated to the Galois group ＄Ga1(K/F)＄ is "trivial".},
 pages = {75--81},
 title = {NORMAL INTEGRAL BASES AND RAY CLASS GROUPS, II},
 volume = {53},
 year = {2006}
}