| Title Transcription | クリフォード ハングン ノ マトリックス オヨビ リース ノ テイリ ノ イッパンカ ニツイテ
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| Title Alternative (English) | Matrices of Clifford Semigroups, and a Generalization of Rees's Theorem
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| File | |
| language |
eng
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| Author |
Yamada, Miyuki
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| Description | Let S be a completely regular semigroup, and E(S) the partial subgroupoid of idempotents of S. Let γ be a relation on E(S). If γ is a congruence on E(S), that is, if γ is an equivalence relation on E(S) and if χγｙ and μγν satisfy χμγｙν (if both χμ and ｙν are defined in E(S)), then S is called a CS-matrix. Firstly, several characterizations of a CS-matrix are given. Secondly, split CS-matrices are investigated. In particular, matrix representations of these semrgroups are discussed.
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| Journal Title |
Memoirs of the Faculty of Science, Shimane University
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| Volume | 20
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| Start Page | 1
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| End Page | 7
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| ISSN | 03879925
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| Published Date | 1986-12-25
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| NCID | AN00108106
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| Publisher | 島根大学理学部
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| Publisher Aalternative | The Faculty of Science, Shimane University
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| NII Type |
Departmental Bulletin Paper
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| OAI-PMH Set |
Faculty of Science and Engineering
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| 他の一覧 |
