dbo:abstract |
In mathematics, a Loewy ring or semi-Artinian ring is a ring in which every non-zero module has a non-zero socle, or equivalently if the Loewy length of every module is defined. The concepts are named after Alfred Loewy. (en) |
dbo:wikiPageExternalLink |
http://www.numdam.org/item%3Fid=BSMF_1968__96__357_0 https://books.google.com/books%3Fid=ZOcyYgEACAAJ |
dbo:wikiPageID |
30391122 (xsd:integer) |
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3853 (xsd:nonNegativeInteger) |
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917846762 (xsd:integer) |
dbo:wikiPageWikiLink |
dbr:Cambridge_University_Press dbr:Module_(mathematics) dbr:Alfred_Loewy dbc:Ring_theory dbr:Ring_(mathematics) dbr:Socle_(mathematics) dbr:Ordinal_number dbr:GAUTHIER-VILLARS/EDITIONS_ELSEVIER_23_RUE_LINOIS,_75015_PARIS,_FRANCE |
dbp:author1Link |
Emil Artin (en) |
dbp:authorlink |
Cecil J. Nesbitt (en) Robert M. Thrall (en) |
dbp:first |
Emil (en) Robert M. (en) Cecil J. (en) |
dbp:last |
Nesbitt (en) Artin (en) Thrall (en) |
dbp:location |
Ann Arbor (en) |
dbp:mr |
10543 (xsd:integer) |
dbp:publisher |
University of Michigan Press (en) |
dbp:series |
University of Michigan Publications in Mathematics, no. 1 (en) |
dbp:title |
Rings with Minimum Condition (en) |
dbp:url |
https://books.google.com/books%3Fid=ZOcyYgEACAAJ |
dbp:wikiPageUsesTemplate |
dbt:Citation dbt:Reflist dbt:Harvs |
dbp:year |
1944 (xsd:integer) |
dcterms:subject |
dbc:Ring_theory |
gold:hypernym |
dbr:Ring |
rdf:type |
dbo:AnatomicalStructure |
rdfs:comment |
In mathematics, a Loewy ring or semi-Artinian ring is a ring in which every non-zero module has a non-zero socle, or equivalently if the Loewy length of every module is defined. The concepts are named after Alfred Loewy. (en) |
rdfs:label |
Loewy ring (en) |
owl:sameAs |
freebase:Loewy ring wikidata:Loewy ring https://global.dbpedia.org/id/4qgRf |
prov:wasDerivedFrom |
wikipedia-en:Loewy_ring?oldid=917846762&ns=0 |
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wikipedia-en:Loewy_ring |
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dbr:Semi-Artinian_ring dbr:Loewy_length dbr:Loewy_series |
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dbr:Alfred_Loewy dbr:Semi-Artinian_ring dbr:Loewy_length dbr:Loewy_series |
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wikipedia-en:Loewy_ring |