Numerical semigroups that can be expressed as an intersection of symmetric numerical semigroups Communicated by M.-F. Roy
By José Carlos Rosales, M. Branco. 2002
74 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Computational Theory and Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/aaee2a9715c24b414c3dd52b1a7c3d16525bf3f2
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Juan Ignacio García-García
- José Carlos Rosales
- Alfred Geroldinger
- Hirokatsu Nari
- Wolfgang A. Schmid
- Florian Kainrath
- Nathan Kaplan
- W. Hassler
In Computational Theory and Mathematics
- Juan Ignacio García-García
- José Carlos Rosales
- Alfred Geroldinger
- Hirokatsu Nari
- Wolfgang A. Schmid
- Florian Kainrath
- Nathan Kaplan
- W. Hassler
In Geometry and Topology
Citations in the corpus
- The oversemigroups of a numerical semigroup (2003, background): “The study of such a decomposition has been recently treated in [9], [8], [10], [11].”
- Fundamental gaps in numerical semigroups (2004, background): “The second condition imposed on y states that y is what is known in the literature as a pseudo-Frobenius number of S (see for instance [7]).”
- Proportionally modular diophantine inequalities (2003, background): “Let SaN be a numerical semigroup and let yAHðSÞ 1⁄4 N\S: Then S,fyg is a numerical semigroup if and only if 2yAS and y þ sAS for all sAS\f0g: The subset of gaps of S fulfilling this condition will be denoted by EHðSÞ (clearly EHðSÞ consists of those elements in FHðSÞ that are also pseudo-Frobenius n”