GAP is a system for computational discrete algebra, with particular emphasis on Computational Group Theory. GAP provides a programming language, a library of thousands of functions implementing algebraic algorithms written in the GAP language as well as large data libraries of algebraic objects. See also the overview and the description of the mathematical capabilities. GAP is used in research and teaching for studying groups and their representations, rings, vector spaces, algebras, combinatorial structures, and more. The system, including source, is distributed freely. You can study and easily modify or extend it for your special use. Computer algebra system (CAS).

This software is also referenced in ORMS.

References in zbMATH (referenced in 1580 articles , 2 standard articles )

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  1. Abdollahi, Alireza; Janbaz, Shahrooz; Jazaeri, Mojtaba: Groups all of whose undirected Cayley graphs are determined by their spectra (2016)
  2. Aichinger, Erhard; Lazić, Marijana; Mudrinski, Nebojša: Finite generation of congruence preserving functions (2016)
  3. Alavi, Seyed Hassan; Bayat, Mohsen; Daneshkhah, Ashraf: Symmetric designs admitting flag-transitive and point-primitive automorphism groups associated to two dimensional projective special groups (2016)
  4. Álvarez-Barrientos, Ismara; Borges-Quintana, Mijail; Borges-Trenard, Miguel Angel; Panario, Daniel: Computing Gröbner bases associated with lattices (2016)
  5. André, Jorge; Araújo, João; Cameron, Peter J.: The classification of partition homogeneous groups with applications to semigroup theory (2016)
  6. Assi, Abdallah; García-Sánchez, Pedro A.: Algorithms for curves with one place at infinity (2016)
  7. Azizi, Abdelmalek; Talbi, Mohamed; Talbi, Mohammed; Derhem, Aïssa; Mayer, Daniel C.: The group Gal$(k_3^(2)|k)$ for $k=\mathbb Q(\sqrt-3,\sqrtd)$ of type $(3,3)$ (2016)
  8. Badr, Eslam; Bars, Francesc: Non-singular plane curves with an element of “large” order in its automorphism group (2016)
  9. Bakshi, Gurmeet K.; Maheshwary, Sugandha: Extremely strong Shoda pairs with GAP. (2016)
  10. Bamberg, John; Lee, Melissa; Swartz, Eric: A note on relative hemisystems of Hermitian generalised quadrangles (2016)
  11. Barrantes, Daniel; Gill, Nick; Ramírez, Jeremías: Abelian covers of alternating groups (2016)
  12. Bartholdi, Laurent: Algorithmic decidability of Engel’s property for automaton groups (2016)
  13. Baumeister, Barbara; Kaplan, Gil; Levy, Dan: Covering a finite group by the conjugates of a coset. (2016)
  14. Beltrán, Antonio: Invariant Sylow subgroups and solvability of finite groups (2016)
  15. Beltrán, Antonio; Felipe, María José; Malle, Gunter; Moretó, Alexander; Navarro, Gabriel; Sanus, Lucia; Solomon, Ronald; Tiep, Pham Huu: Nilpotent and abelian Hall subgroups in finite groups. (2016)
  16. Bernal, José Joaquín; Bueno-Carreño, Diana H.; Simón, Juan Jacobo: Cyclic and BCH codes whose minimum distance equals their maximum BCH bound (2016)
  17. Betten, Anton: The packings of $\mathrmPG(3,3)$ (2016)
  18. Bishnoi, Anurag; De Bruyn, Bart: A new near octagon and the Suzuki tower (2016)
  19. Bishnoi, Anurag; De Bruyn, Bart: On semi-finite hexagons of order $(2,t)$ containing a subhexagon (2016)
  20. Bogley, William A.; Williams, Gerald: Efficient finite groups arising in the study of relative asphericity (2016)

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