About: J-2 ring

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In commutative algebra, a J-0 ring is a ring such that the set of regular points, that is, points of the spectrum at which the localization is a regular local ring, contains a non-empty open subset, a J-1 ring is a ring such that the set of regular points is an open subset, and a J-2 ring is a ring such that any finitely generated algebra over the ring is a J-1 ring.

Attributes	Values
rdf:type	anatomical structure
rdfs:label	J-2 ring (en) J-2-ring (sv)
rdfs:comment	In commutative algebra, a J-0 ring is a ring such that the set of regular points, that is, points of the spectrum at which the localization is a regular local ring, contains a non-empty open subset, a J-1 ring is a ring such that the set of regular points is an open subset, and a J-2 ring is a ring such that any finitely generated algebra over the ring is a J-1 ring. (en) Inom kommutativ algebra, en del av matematiken, är en J-0-ring en ring så att mängden av regelbundna punkter av spektret innehåller en icke-tom öppen delmängd, en J-1-ring är en ring så att mängden av regelbundna punkter på spektret är en öppen delmängd och en J-2-ring är en ring så att varje över ringen är en J-1-ring. (sv)
dcterms:subject	Commutative algebra
Wikipage page ID	40121238 (xsd:integer)
Wikipage revision ID	1044542930 (xsd:integer)
Link from a Wikipage to another Wikipage	Noetherian domain Dedekind domain Noetherian ring Commutative algebra Spectrum of a ring Algebraic geometry Number theory Ring (mathematics) Commutative algebra Polynomial ring Open set Field of fractions Excellent ring Finitely generated algebra
sameAs	J-2 ring J-2 ring J-2 ring J-2 ring
dbp:wikiPageUsesTemplate	dbt:ISBN dbt:No_footnotes dbt:Abstract-algebra-stub
has abstract	In commutative algebra, a J-0 ring is a ring such that the set of regular points, that is, points of the spectrum at which the localization is a regular local ring, contains a non-empty open subset, a J-1 ring is a ring such that the set of regular points is an open subset, and a J-2 ring is a ring such that any finitely generated algebra over the ring is a J-1 ring. (en) Inom kommutativ algebra, en del av matematiken, är en J-0-ring en ring så att mängden av regelbundna punkter av spektret innehåller en icke-tom öppen delmängd, en J-1-ring är en ring så att mängden av regelbundna punkter på spektret är en öppen delmängd och en J-2-ring är en ring så att varje över ringen är en J-1-ring. (sv)
gold:hypernym	Ring
prov:wasDerivedFrom	wikipedia-en:J-2_ring?oldid=1044542930&ns=0
page length (characters) of wiki page	1895 (xsd:nonNegativeInteger)
foaf:isPrimaryTopicOf	wikipedia-en:J-2_ring
is Link from a Wikipage to another Wikipage of	Glossary of commutative algebra G-ring Excellent ring J-0 ring J-1 ring J0 ring J1 ring J2 ring
is Wikipage redirect of	J-0 ring J-1 ring J0 ring J1 ring J2 ring
is foaf:primaryTopic of	wikipedia-en:J-2_ring

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