References in zbMATH (referenced in 46 articles , 1 standard article )

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  1. Assi, Abdallah; García-Sánchez, Pedro A.: Algorithms for curves with one place at infinity (2016)
  2. Ciolan, Emil-Alexandru; García-Sánchez, Pedro A.; Moree, Pieter: Cyclotomic numerical semigroups. (2016)
  3. Fromentin, Jean; Hivert, Florent: Exploring the tree of numerical semigroups. (2016)
  4. García-Sánchez, P.A.: An overview of the computational aspects of nonunique factorization invariants (2016)
  5. Moscariello, Alessio: On the type of an almost Gorenstein monomial curve (2016)
  6. O’Neill, Christopher; Ponomarenko, Vadim; Tate, Reuben; Webb, Gautam: On the set of catenary degrees of finitely generated cancellative commutative monoids (2016)
  7. Stokes, Klara: Patterns of ideals of numerical semigroups (2016)
  8. Aguiló-Gost, F.; García-Sánchez, P.A.; Llena, D.: On the number of L-shapes in embedding dimension four numerical semigroups (2015)
  9. 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)
  10. Moscariello, Alessio; Sammartano, Alessio: On a conjecture by Wilf about the Frobenius number (2015)
  11. Abdelnaby Taha, Seham; García-Sánchez, Pedro A.: Homogenization of a nonsymmetric embedding-dimension-three numerical semigroup. (2014)
  12. Aguiló-Gost, F.; García-Sánchez, P.A.; Llena, D.: An algorithm to compute the primitive elements of an embedding dimension three numerical semigroup. (2014)
  13. Chapman, Scott T.; Corrales, Marly; Miller, Andrew; Miller, Chris; Patel, Dhir: The catenary and tame degrees on a numerical monoid are eventually periodic (2014)
  14. D’Anna, Marco; Micale, Vincenzo; Sammartano, Alessio: Classes of complete intersection numerical semigroups. (2014)
  15. Haarmann, Jason; Kalauli, Ashlee; Moran, Aleesha; O’Neill, Christopher; Pelayo, Roberto: Factorization properties of Leamer monoids. (2014)
  16. Jafari, Raheleh; Zarzuela Armengou, Santiago: On monomial curves obtained by gluing (2014)
  17. O’Neill, Christopher; Pelayo, Roberto: On the linearity of $\omega$-primality in numerical monoids. (2014)
  18. Robles-Pérez, Aureliano M.; Rosales, José Carlos: The numerical semigroup of the integers which are bounded by a submonoid of $\mathbb N^2$. (2014)
  19. Rosales, J.C.; Branco, M.B.; Torrão, D.: On the enumeration of the set of saturated numerical semigroups with fixed Frobenius number. (2014)
  20. Rosales, J.C.; Branco, M.B.; Torrão, D.: On the enumeration of the set of saturated numerical semigroups of a given genus. (2014)

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