Add to ORKGThe j-multiplicity is an invariant that can be defined for any ideal in a Noetherian local ring (A,m). It is equal to the Hilbert-Samuel multiplicity if the ideal is m-primary. In this paper we explore the computability of the j-multiplicity, giving another proof for the length formula and the additive formula
In this work we prove that the Achilles-Manaresi multiplicity sequence, like the classical Hilbert-S...
Let (R,m) be a Noetherian local ring. Mixed multiplicities of finitely many m-primary ideals were f...
The j-multiplicity plays an important role in the intersection theory of Stuckrad-Vogel cycles, whil...
AbstractThe j-multiplicity is an invariant that can be defined for any ideal in a Noetherian local r...
ABSTRACT. Let (R, M) be a local ring with infinite residue field and / = (xi,...,Xd)R an ideal gener...
This dissertation explores the notion of multiplicity and its generalizations within the theory of c...
[[abstract]]Let (R,m) be a Noetherian local ring of dimension d and let I be an ideal of R such that...
If a commutative noetherian local ring R happens to fall into one of several subclasses of such ring...
To Professor D. Rees, in honor of his nintieth birthday Abstract. Let (R,m) be a local ring of Krull...
Abstract. In this paper an explicite formula for the computation of the multiplic-ity of ideal (Xa −...
In this work we prove that the Achilles-Manaresi multiplicity sequence, like the classical Hilbert-S...
AbstractWithout any finiteness assumption we define a sequence of relative multiplicities for a pair...
ABSTRACT. Without any finiteness assumption, we define a sequence of relative multiplicities for a p...
We define a function, called s-multiplicity, that interpolates between Hilbert–Samuel multiplicity a...
The MultiplicitySequence package for Macaulay2 computes the multiplicity sequence of a graded ideal ...
In this work we prove that the Achilles-Manaresi multiplicity sequence, like the classical Hilbert-S...
Let (R,m) be a Noetherian local ring. Mixed multiplicities of finitely many m-primary ideals were f...
The j-multiplicity plays an important role in the intersection theory of Stuckrad-Vogel cycles, whil...
AbstractThe j-multiplicity is an invariant that can be defined for any ideal in a Noetherian local r...
ABSTRACT. Let (R, M) be a local ring with infinite residue field and / = (xi,...,Xd)R an ideal gener...
This dissertation explores the notion of multiplicity and its generalizations within the theory of c...
[[abstract]]Let (R,m) be a Noetherian local ring of dimension d and let I be an ideal of R such that...
If a commutative noetherian local ring R happens to fall into one of several subclasses of such ring...
To Professor D. Rees, in honor of his nintieth birthday Abstract. Let (R,m) be a local ring of Krull...
Abstract. In this paper an explicite formula for the computation of the multiplic-ity of ideal (Xa −...
In this work we prove that the Achilles-Manaresi multiplicity sequence, like the classical Hilbert-S...
AbstractWithout any finiteness assumption we define a sequence of relative multiplicities for a pair...
ABSTRACT. Without any finiteness assumption, we define a sequence of relative multiplicities for a p...
We define a function, called s-multiplicity, that interpolates between Hilbert–Samuel multiplicity a...
The MultiplicitySequence package for Macaulay2 computes the multiplicity sequence of a graded ideal ...
In this work we prove that the Achilles-Manaresi multiplicity sequence, like the classical Hilbert-S...
Let (R,m) be a Noetherian local ring. Mixed multiplicities of finitely many m-primary ideals were f...
The j-multiplicity plays an important role in the intersection theory of Stuckrad-Vogel cycles, whil...