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 2139 articles , 2 standard articles )

Showing results 1 to 20 of 2139.
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  1. Asboei, Alireza Khalili; Amiri, Seyed Sadegh Salehi: Some alternating and symmetric groups and related graphs (2018)
  2. Bagarello, Fabio; Russo, Francesco G.: A description of pseudo-bosons in terms of nilpotent Lie algebras (2018)
  3. Bamberg, John; Li, Cai Heng; Swartz, Eric: A classification of finite antiflag-transitive generalized quadrangles (2018)
  4. Broué, Michel; Corran, Ruth; Michel, Jean: Cyclotomic root systems and bad primes (2018)
  5. Csajbók, Bence; Zanella, Corrado: Maximum scattered $\mathbbF_q$-linear sets of $\operatornamePG(1,q^4)$ (2018)
  6. De Graaf, Willem A.: Classification of nilpotent associative algebras of small dimension (2018)
  7. Delgado, Manuel: On a question of Eliahou and a conjecture of Wilf (2018)
  8. Detinko, A.; Flannery, D.L.; Hulpke, A.: Zariski density and computing in arithmetic groups (2018)
  9. Dietrich, Heiko; Wanless, Ian M.: Small partial Latin squares that embed in an infinite group but not into any finite group (2018)
  10. García-Sánchez, Pedro A.; Llena, David; Moscariello, Alessio: Delta sets for nonsymmetric numerical semigroups with embedding dimension three (2018)
  11. Gąsior, Anna; Lutowski, Rafał; Szczepański, Andrzej: A short note about diffuse Bieberbach groups (2018)
  12. Gavioli, Norberto; Gül, Şükran: Metabelian thin Beauville $p$-groups (2018)
  13. Karakaş, Halil İbrahim: Parametrizing numerical semigroups with multiplicity up to 5 (2018)
  14. Keilberg, Marc: Examples of non-$FSZ$ $p$-groups for primes greater than three (2018)
  15. Kiermaier, Michael; Kurz, Sascha; Wassermann, Alfred: The order of the automorphism group of a binary $q$-analog of the Fano plane is at most two (2018)
  16. Kitture, Rahul Dattatraya; Yadav, Manoj K.: Note on Caranti’s method of construction of Miller groups (2018)
  17. Lutowski, R.; Petrosyan, N.; Szczepański, A.: Classification of spin structures on four-dimensional almost-flat manifolds (2018)
  18. Malcolm, Alexander J.: The involution width of finite simple groups (2018)
  19. Malle, Gunter; Navarro, Gabriel; Späth, Britta: On blocks with one modular character (2018)
  20. Minian, Elías Gabriel; Piterman, Kevin Iván: The homotopy types of the posets of $p$-subgroups of a finite group (2018)

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