We study the cardinality of the set Star(S) of star operations on a numerical semigroup S; in particular, we study ways to estimate Star(S) and to bound the number of nonsymmetric numerical semigroups such that |Star(S)|≤ n. We also study this problem in the setting of analytically irreducible, residually rational rings whose integral closure is a fixed discrete valuation ring
We aim to classify the star and semistar operations on conductive numerical semigroup rings which ar...
A closure operation is a map c from a partially ordered set P to itself that veri es three propertie...
We study star operations on Kunz domains, a class of analyti- cally irreducible, residually rational...
We study the cardinality of the set Star(S) of star operations on a numerical semigroup S; in partic...
We study the cardinality of the set Star(S) of star operations on a numerical semigroup S; in partic...
It is proved that the number of numerical semigroups with a fixed number n of star operations is fi...
It is proved that the number of numerical semigroups with a fixed number n of star operations is fin...
We introduce an order on the set of nondivisorial ideals of a numerical semigroup S, and link antich...
We introduce an order on the set of non-divisorial ideals of a numerical semigroup $S$, and link ant...
We introduce an order on the set of non-divisorial ideals of a numerical semigroup $S$, and link ant...
It is proved that the number of numerical semigroups with a fixed number n of star operations is fin...
We prove an explicit formula for the number of star operations on numerical semigroups of multiplici...
We introduce an order on the set of nondivisorial ideals of a numerical semigroup S, and link antich...
We prove an explicit formula for the number of star operations on numerical semigroups of multiplic...
We prove an explicit formula for the number of star operations on numerical semigroups of multiplic...
We aim to classify the star and semistar operations on conductive numerical semigroup rings which ar...
A closure operation is a map c from a partially ordered set P to itself that veri es three propertie...
We study star operations on Kunz domains, a class of analyti- cally irreducible, residually rational...
We study the cardinality of the set Star(S) of star operations on a numerical semigroup S; in partic...
We study the cardinality of the set Star(S) of star operations on a numerical semigroup S; in partic...
It is proved that the number of numerical semigroups with a fixed number n of star operations is fi...
It is proved that the number of numerical semigroups with a fixed number n of star operations is fin...
We introduce an order on the set of nondivisorial ideals of a numerical semigroup S, and link antich...
We introduce an order on the set of non-divisorial ideals of a numerical semigroup $S$, and link ant...
We introduce an order on the set of non-divisorial ideals of a numerical semigroup $S$, and link ant...
It is proved that the number of numerical semigroups with a fixed number n of star operations is fin...
We prove an explicit formula for the number of star operations on numerical semigroups of multiplici...
We introduce an order on the set of nondivisorial ideals of a numerical semigroup S, and link antich...
We prove an explicit formula for the number of star operations on numerical semigroups of multiplic...
We prove an explicit formula for the number of star operations on numerical semigroups of multiplic...
We aim to classify the star and semistar operations on conductive numerical semigroup rings which ar...
A closure operation is a map c from a partially ordered set P to itself that veri es three propertie...
We study star operations on Kunz domains, a class of analyti- cally irreducible, residually rational...