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642(2): 2023/03/21(火)17:43 ID:8s9PZXQ2(14/20) AAS
>>641
つづき

外部ﾘﾝｸ:en.wikipedia.org
Multiplier ideal
In commutative algebra, the multiplier ideal associated to a sheaf of ideals over a complex variety and a real number c consists (locally) of the functions h such that
略
is locally integrable, where the fi are a finite set of local generators of the ideal. Multiplier ideals were independently introduced by Nadel (1989) (who worked with sheaves over complex manifolds rather than ideals) and Lipman (1993), who called them adjoint ideals.
省9

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643(3): 2023/03/21(火)17:43 ID:8s9PZXQ2(15/20) AAS
>>642
つづき

外部ﾘﾝｸ:en.wikipedia.org
Commutative algebra
This article is about a branch of algebra. For algebras that are commutative, see Commutative algebra (structure).
Commutative algebra, first known as ideal theory, is the branch of algebra that studies commutative rings, their ideals, and modules over such rings. Both algebraic geometry and algebraic number theory build on commutative algebra. Prominent examples of commutative rings include polynomial rings; rings of algebraic integers, including the ordinary integers Z ; and p-adic integers.
Commutative algebra is the main technical tool in the local study of schemes.
省7

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645: 2023/03/21(火)17:46 ID:030eOzSs(11/16) AAS
>>641-644
アホ1
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