InverseSystems : Index

• DividedPowers -- Option for inverseSystem
• fromDividedPowers -- Translates from divided power monomial basis to ordinary monomial basis
• fromDividedPowers(Matrix) -- Translates from divided power monomial basis to ordinary monomial basis
• fromDividedPowers(RingElement) -- Translates from divided power monomial basis to ordinary monomial basis
• fromDual -- Ideal from inverse system
• fromDual(...,DividedPowers=>...) -- Ideal from inverse system
• fromDual(Matrix) -- Ideal from inverse system
• fromDual(RingElement) -- Ideal from inverse system
• Gorenstein -- Constructing Gorenstein Rings and Modules
• inverseSystem -- Inverse systems with equivariance
• inverseSystem(...,DividedPowers=>...) -- Inverse systems with equivariance
• inverseSystem(Ideal) -- Inverse systems with equivariance
• inverseSystem(Matrix) -- Inverse systems with equivariance
• inverseSystem(RingElement) -- Inverse systems with equivariance
• inverseSystem(ZZ,Ideal) -- Inverse systems with equivariance
• inverseSystem(ZZ,Matrix) -- Inverse systems with equivariance
• InverseSystems -- Macaulay's Inverse Systems
• isStandardGradedPolynomialRing -- Checks whether a ring is a polynomial ring over a field with variables of degree 1
• isStandardGradedPolynomialRing(Ring) -- Checks whether a ring is a polynomial ring over a field with variables of degree 1
• toDividedPowers -- Translates to divided power monomial basis from ordinary monomial basis
• toDividedPowers(Matrix) -- Translates to divided power monomial basis from ordinary monomial basis
• toDividedPowers(RingElement) -- Translates to divided power monomial basis from ordinary monomial basis
• toDual -- finds the inverse system to an ideal up to a given degree
• toDual(...,DividedPowers=>...) -- finds the inverse system to an ideal up to a given degree
• toDual(ZZ,Ideal) -- finds the inverse system to an ideal up to a given degree
• toDual(ZZ,Matrix) -- finds the inverse system to an ideal up to a given degree