[PDF][PDF] Strongly graded rings which are maximal orders

H Marubayashi, S Wahyuni, IE Wijayanti, I Ernanto - 2019 - jams.jp
Let R=⊕ n∈ ZRn be a strongly graded ring of type Z. In [6], it is shown that if R0 is a
maximal order, then so is R. We define a concept of Z-invariant maximal order and show R0 …

[引用][C] STRONGLY GRADED RINGS WHICH ARE MAXIMAL ORDERS

M Hidetoshi, W Sri, WI Emilia, E Iwan - Scientiae Mathematicae …, 2019 - cir.nii.ac.jp
STRONGLY GRADED RINGS WHICH ARE MAXIMAL ORDERS | CiNii Research CiNii 国立
情報学研究所 学術情報ナビゲータ[サイニィ] 詳細へ移動 検索フォームへ移動 論文・データをさがす …

[PDF][PDF] STRONGLY GRADED RINGS WHICH ARE MAXIMAL ORDERS

H Marubayashi, S Wahyuni, IE Wijayanti, I Ernanto - jams.jp
Let R=⊕ n∈ ZRn be a strongly graded ring of type Z. In [6], it is shown that if R0 is a
maximal order, then so is R. We define a concept of Z-invariant maximal order and show R0 …

[PDF][PDF] STRONGLY GRADED RINGS WHICH ARE MAXIMAL ORDERS

H Marubayashi, S Wahyuni, IE Wijayanti… - … of the ISMS are to publish …, 2019 - jams.or.jp
Let R=⊕ n∈ ZRn be a strongly graded ring of type Z. In [6], it is shown that if R0 is a
maximal order, then so is R. We define a concept of Z-invariant maximal order and show R0 …

STRONGLY GRADED RINGS WHICH ARE MAXIMAL ORDERS

H Marubayashi, S Wahyuni, IE Wijayanti… - Scientiae …, 2019 - jstage.jst.go.jp
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[PDF][PDF] STRONGLY GRADED RINGS WHICH ARE MAXIMAL ORDERS

H Marubayashi, S Wahyuni, IE Wijayanti, I Ernanto - jams.or.jp
Let R=⊕ n∈ ZRn be a strongly graded ring of type Z. In [6], it is shown that if R0 is a
maximal order, then so is R. We define a concept of Z-invariant maximal order and show R0 …