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- Invertible_module abstract "In mathematics, particularly commutative algebra, an invertible module is intuitively a module that has an inverse with respect to the tensor product. Invertible modules form the foundation for the definition of invertible sheaves in algebraic geometry.Formally, a finitely generated module M over a ring R is said to be invertible if it is locally a free module of rank 1. In other words for all primes P of R. Now, if M is an invertible R-module, then its dual M* = Hom(M,R) is its inverse with respect to the tensor product, i.e. .The theory of invertible modules is closely related to the theory of codimension one varieties including the theory of divisors.".
- Invertible_module wikiPageID "22352470".
- Invertible_module wikiPageRevisionID "507902845".
- Invertible_module hasPhotoCollection Invertible_module.
- Invertible_module subject Category:Algebra.
- Invertible_module subject Category:Mathematical_structures.
- Invertible_module type Artifact100021939.
- Invertible_module type MathematicalStructures.
- Invertible_module type Object100002684.
- Invertible_module type PhysicalEntity100001930.
- Invertible_module type Structure104341686.
- Invertible_module type Whole100003553.
- Invertible_module type YagoGeoEntity.
- Invertible_module type YagoPermanentlyLocatedEntity.
- Invertible_module comment "In mathematics, particularly commutative algebra, an invertible module is intuitively a module that has an inverse with respect to the tensor product. Invertible modules form the foundation for the definition of invertible sheaves in algebraic geometry.Formally, a finitely generated module M over a ring R is said to be invertible if it is locally a free module of rank 1. In other words for all primes P of R.".
- Invertible_module label "Invertible module".
- Invertible_module sameAs m.05s_yg5.
- Invertible_module sameAs Q16979425.
- Invertible_module sameAs Q16979425.
- Invertible_module sameAs Invertible_module.
- Invertible_module wasDerivedFrom Invertible_module?oldid=507902845.
- Invertible_module isPrimaryTopicOf Invertible_module.