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 2586 articles , 2 standard articles )

Showing results 1 to 20 of 2586.
Sorted by year (citations)

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  1. Abas, Marcel; Vetrík, Tomáš: Metric dimension of Cayley digraphs of split metacyclic groups (2020)
  2. Aivazidis, Stefanos; Müller, Thomas: Finite non-cyclic (p)-groups whose number of subgroups is minimal (2020)
  3. Angiono, Iván; Sanmarco, Guillermo: Pointed Hopf algebras over non abelian groups with decomposable braidings. I. (2020)
  4. Bocheński, Maciej; Jastrzȩbski, Piotr; Tralle, Aleksy: Nonexistence of standard compact Clifford-Klein forms of homogeneous spaces of exceptional Lie groups (2020)
  5. Burness, Timothy C.; Giudici, Michael: On the Saxl graph of a permutation group (2020)
  6. Cardona, Gabriel; Lario, Joan-Carles: Twists of the genus 2 curve (Y^2 = X^6 + 1) (2020)
  7. Dias, Ivonildes Ribeiro Martins; Rocco, Noraí Romeu: A polycyclic presentation for the (q)-tensor square of a polycyclic group (2020)
  8. Dietrich, Heiko; Wilson, James B.: Isomorphism testing of groups of cube-free order (2020)
  9. Duyan, Hülya; Halasi, Zoltán; Podoski, Károly: Random bases for coprime linear groups (2020)
  10. Hawtin, Daniel R.; Praeger, Cheryl E.: Minimal binary 2-neighbour-transitive codes (2020)
  11. Iverson, Joseph W.; Jasper, John; Mixon, Dustin G.: Optimal line packings from finite group actions (2020)
  12. Le, Tung; Magaard, Kay; Paolini, Alessandro: On the characters of Sylow (p)-subgroups of finite Chevalley groups (G(p^f)) for arbitrary primes (2020)
  13. Malandro, Martin E.; Smith, Ken W.: Partial difference sets in (C_2^n \timesC_2^n) (2020)
  14. Mascot, Nicolas: Hensel-lifting torsion points on Jacobians and Galois representations (2020)
  15. Navarro, Gabriel: What do the modular characters know? (2020)
  16. Pérennou, Hélène: Polynomiality of projective modular representations graded rings (2020)
  17. Rosebrock, Stephan: Visual group theory. A computer-oriented geometric introduction. (2020)
  18. Salahshour, Mohammad Ali; Ashrafi, Ali Reza: Commuting conjugacy class graph of finite CA-groups (2020)
  19. Szymik, Markus: The third Milgram-Priddy class lifts (2020)
  20. Tong-Viet, Hung P.: Some conjectures on Brauer character degrees (2020)

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