On the vanishing of self extensions over Cohen-Macaulay local rings
T Araya, O Celikbas, A Sadeghi, R Takahashi - Proceedings of the …, 2018 - ams.org
The celebrated Auslander-Reiten Conjecture, on the vanishing of self extensions of a
module, is one of the longstanding conjectures in ring theory. Although it is still open, there …
module, is one of the longstanding conjectures in ring theory. Although it is still open, there …
ON THE VANISHING OF SELF EXTENSIONS OVER COHEN-MACAULAY LOCAL RINGS
T ARAYA, O CELIKBAS, A SADEGHI… - Proceedings of the …, 2018 - JSTOR
The celebrated Auslander-Reiten Conjecture, on the vanishing of self extensions of a
module, is one of the longstanding conjectures in ring theory. Although it is still open, there …
module, is one of the longstanding conjectures in ring theory. Although it is still open, there …
On the vanishing of self extensions over Cohen-Macaulay local rings
T Araya, O Celikbas, A Sadeghi… - arXiv preprint arXiv …, 2017 - arxiv.org
The celebrated Auslander-Reiten Conjecture, on the vanishing of self extensions of a
module, is one of the long-standing conjectures in ring theory. Although it is still open, there …
module, is one of the long-standing conjectures in ring theory. Although it is still open, there …
[PDF][PDF] On the vanishing of self extensions over Cohen-Macaulay local rings
T Araya - 2017 - ring-theory-japan.com
On the vanishing of self extensions over Cohen-Macaulay local rings Page 1 . . On the vanishing
of self extensions over Cohen-Macaulay local rings Tokuji Araya Okayama University of …
of self extensions over Cohen-Macaulay local rings Tokuji Araya Okayama University of …
On the vanishing of self extensions over Cohen-Macaulay local rings
T Araya, O Celikbas, A Sadeghi, R Takahashi - Proceedings of the …, 2018 - ams.org
The celebrated Auslander-Reiten Conjecture, on the vanishing of self extensions of a
module, is one of the longstanding conjectures in ring theory. Although it is still open, there …
module, is one of the longstanding conjectures in ring theory. Although it is still open, there …
[引用][C] On the vanishing of self extensions over Cohen-Macaulay local rings
T Araya, O Celikbas, A Sadeghi… - Proceedings of the …, 2018 - cir.nii.ac.jp
On the vanishing of self extensions over Cohen-Macaulay local rings | 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 …
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 …
On the vanishing of self extensions over Cohen-Macaulay local rings
T Araya, O Celikbas, A Sadeghi… - arXiv e-prints, 2017 - ui.adsabs.harvard.edu
Abstract The celebrated Auslander-Reiten Conjecture, on the vanishing of self extensions of
a module, is one of the long-standing conjectures in ring theory. Although it is still open …
a module, is one of the long-standing conjectures in ring theory. Although it is still open …
[PDF][PDF] ON THE VANISHING OF SELF EXTENSIONS OVER COHEN-MACAULAY LOCAL RINGS
T ARAYA, O CELIKBAS, A SADEGHI… - math.nagoya-u.ac.jp
The celebrated Auslander-Reiten Conjecture, on the vanishing of self extensions of a
module, is one of the long-standing conjectures in ring theory. Although it is still open, there …
module, is one of the long-standing conjectures in ring theory. Although it is still open, there …
[PDF][PDF] ON THE VANISHING OF SELF EXTENSIONS OVER COHEN-MACAULAY LOCAL RINGS
T ARAYA, O CELIKBAS, A SADEGHI… - math.nagoya-u.ac.jp
The celebrated Auslander-Reiten Conjecture, on the vanishing of self extensions of a
module, is one of the long-standing conjectures in ring theory. Although it is still open, there …
module, is one of the long-standing conjectures in ring theory. Although it is still open, there …
ON THE VANISHING OF SELF EXTENSIONS OVER COHEN-MACAULAY LOCAL RINGS
T ARAYA, O CELIKBAS, A SADEGHI… - AMERICAN …, 2018 - JSTOR
The celebrated Auslander-Reiten Conjecture, on the vanishing of self extensions of a
module, is one of the longstanding conjectures in ring theory. Although it is still open, there …
module, is one of the longstanding conjectures in ring theory. Although it is still open, there …