numericalsgps

On the GAP package numericalsgps. After short introductions to the computer algebra system GAP and to numerical semigroups, this note provides a brief description of the package numericalsgps, a GAP package designed to work with numerical semigroups.

Keywords for this software

Anything in here will be replaced on browsers that support the canvas element

References in zbMATH (referenced in 52 articles , 2 standard articles )

Showing results 1 to 20 of 52.
Sorted by year (citations)

1 2 3 next

  1. Assi, A.; García-Sánchez, P.A.; Micale, V.: Bases of subalgebras of $\mathbbK[\![ x ]\!]$ and $\mathbbK[x]$ (2017)
  2. Barron, Thomas; O’Neill, Christopher; Pelayo, Roberto: On dynamic algorithms for factorization invariants in numerical monoids (2017)
  3. García-Sánchez, P.A.; Llena, D.; Moscariello, A.: Delta sets for symmetric numerical semigroups with embedding dimension three (2017)
  4. O’Neill, Christopher; Pelayo, Roberto: Factorization invariants in numerical monoids (2017)
  5. Assi, Abdallah; García-Sánchez, Pedro A.: Algorithms for curves with one place at infinity (2016)
  6. Ciolan, Emil-Alexandru; García-Sánchez, Pedro A.; Moree, Pieter: Cyclotomic numerical semigroups. (2016)
  7. Delgado, M.; García-Sánchez, P.A.: numericalsgps, a GAP package for numerical semigroups (2016)
  8. Delgado, M.; García-Sánchez, P.A.; Robles-Pérez, A.M.: Numerical semigroups with a given set of pseudo-Frobenius numbers (2016)
  9. Fromentin, Jean; Hivert, Florent: Exploring the tree of numerical semigroups. (2016)
  10. García-Sánchez, P.A.: An overview of the computational aspects of nonunique factorization invariants (2016)
  11. Moscariello, Alessio: On the type of an almost Gorenstein monomial curve (2016)
  12. O’Neill, Christopher; Ponomarenko, Vadim; Tate, Reuben; Webb, Gautam: On the set of catenary degrees of finitely generated cancellative commutative monoids (2016)
  13. Stokes, Klara: Patterns of ideals of numerical semigroups (2016)
  14. Aguiló-Gost, F.; García-Sánchez, P.A.; Llena, D.: On the number of L-shapes in embedding dimension four numerical semigroups (2015)
  15. García-García, J.I.; Moreno-Frías, M.A.; Vigneron-Tenorio, A.: Computation of the $\omega$-primality and asymptotic $\omega$-primality with applications to numerical semigroups. (2015)
  16. Moscariello, Alessio; Sammartano, Alessio: On a conjecture by Wilf about the Frobenius number (2015)
  17. Abdelnaby Taha, Seham; García-Sánchez, Pedro A.: Homogenization of a nonsymmetric embedding-dimension-three numerical semigroup. (2014)
  18. Aguiló-Gost, F.; García-Sánchez, P.A.; Llena, D.: An algorithm to compute the primitive elements of an embedding dimension three numerical semigroup. (2014)
  19. Chapman, Scott T.; Corrales, Marly; Miller, Andrew; Miller, Chris; Patel, Dhir: The catenary and tame degrees on a numerical monoid are eventually periodic (2014)
  20. D’Anna, Marco; Micale, Vincenzo; Sammartano, Alessio: Classes of complete intersection numerical semigroups. (2014)

1 2 3 next