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- Matlis_duality abstract "In algebra, Matlis duality is a duality between Artinian and Noetherian modules over a complete Noetherian local ring. In the special case when the local ring has a field mapping to the residue field it is closely related to earlier work by Francis Sowerby Macaulay on polynomial rings and is sometimes called Macaulay duality, and the general case was introduced by Matlis (1958).".
- Matlis_duality wikiPageExternalLink books?id=LF6CbQk9uScC.
- Matlis_duality wikiPageExternalLink 1103039896.
- Matlis_duality wikiPageID "38077774".
- Matlis_duality wikiPageRevisionID "538559864".
- Matlis_duality b "R".
- Matlis_duality hasPhotoCollection Matlis_duality.
- Matlis_duality p "d".
- Matlis_duality subject Category:Commutative_algebra.
- Matlis_duality comment "In algebra, Matlis duality is a duality between Artinian and Noetherian modules over a complete Noetherian local ring. In the special case when the local ring has a field mapping to the residue field it is closely related to earlier work by Francis Sowerby Macaulay on polynomial rings and is sometimes called Macaulay duality, and the general case was introduced by Matlis (1958).".
- Matlis_duality label "Matlis duality".
- Matlis_duality sameAs m.0pcw3fs.
- Matlis_duality sameAs Q6787678.
- Matlis_duality sameAs Q6787678.
- Matlis_duality wasDerivedFrom Matlis_duality?oldid=538559864.
- Matlis_duality isPrimaryTopicOf Matlis_duality.