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- Hilbert–Samuel_function abstract "In commutative algebra the Hilbert–Samuel function, named after David Hilbert and Pierre Samuel, of a nonzero finitely generated module over a commutative Noetherian local ring and a primary ideal of is the map such that, for all ,where denotes the length over . It is related to the Hilbert function of the associated graded module by the identity For sufficiently large , it coincides with a polynomial function of degree equal to .".
- Hilbert–Samuel_function wikiPageID "25360121".
- Hilbert–Samuel_function wikiPageRevisionID "569588528".
- Hilbert–Samuel_function subject Category:Commutative_algebra.
- Hilbert–Samuel_function comment "In commutative algebra the Hilbert–Samuel function, named after David Hilbert and Pierre Samuel, of a nonzero finitely generated module over a commutative Noetherian local ring and a primary ideal of is the map such that, for all ,where denotes the length over . It is related to the Hilbert function of the associated graded module by the identity For sufficiently large , it coincides with a polynomial function of degree equal to .".
- Hilbert–Samuel_function label "Hilbert-Samuel-Polynom".
- Hilbert–Samuel_function label "Hilbert–Samuel function".
- Hilbert–Samuel_function sameAs Hilbert%E2%80%93Samuel_function.
- Hilbert–Samuel_function sameAs Hilbert-Samuel-Polynom.
- Hilbert–Samuel_function sameAs Q5761248.
- Hilbert–Samuel_function sameAs Q5761248.
- Hilbert–Samuel_function wasDerivedFrom Hilbert–Samuel_function?oldid=569588528.