BabelNet

bn:00127580n

Noun Concept

Categories: Commutative algebra, Algebraic geometry

Nagata ring Geometric ring Japanese ring Japanese rings N-1 ring

In commutative algebra, an N-1 ring is an integral domain A {\displaystyle A} whose integral closure in its quotient field is a finitely generated A {\displaystyle A} -module. Wikipedia

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In commutative algebra, an N-1 ring is an integral domain A {\displaystyle A} whose integral closure in its quotient field is a finitely generated A {\displaystyle A} -module. Wikipedia

IS A

Noetherian ring

commutative ring

NAMED AFTER

Masayoshi Nagata

Wikipedia

Nagata ring

Wikidata

Nagata ring

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Geometric ring, Japanese ring, Japanese rings, N-1 ring, N-2 ring, N1 ring, N2 ring, pseudo-geometric, Pseudo-geometric ring, Pseudo geometric, Pseudo geometric ring, Pseudogeometric ring, Universally Japanese, Universally Japanese ring