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 2087 articles , 2 standard articles )

Showing results 41 to 60 of 2087.
Sorted by year (citations)
  1. Baumeister, Barbara; Maróti, Attila; Tong-Viet, Hung P.: Finite groups have more conjugacy classes (2017)
  2. Beltrán, Antonio; Felipe, María José; Melchor, Carmen: Triangles in the graph of conjugacy classes of normal subgroups (2017)
  3. Bessenrodt, Christine; Bowman, Christopher: Multiplicity-free Kronecker products of characters of the symmetric groups (2017)
  4. Biliotti, Mauro; Montinaro, Alessandro: On flag-transitive symmetric designs of affine type (2017)
  5. Bishnoi, Anurag; De Bruyn, Bart: On generalized hexagons of order $(3, t)$ and $(4, t)$ containing a subhexagon (2017)
  6. Bishnoi, Anurag; De Bruyn, Bart: Characterizations of the Suzuki tower near polygons (2017)
  7. Bogley, William A.; Williams, Gerald: Coherence, subgroup separability, and metacyclic structures for a class of cyclically presented groups (2017)
  8. Bors, Alexander: Fibers of word maps and the multiplicities of non-abelian composition factors (2017)
  9. Bors, Alexander: Classification of finite group automorphisms with a large cycle. II. (2017)
  10. Bors, Alexander: Finite groups with an automorphism of large order (2017)
  11. Bou-Rabee, Khalid; Shi, Chen: Local commensurability graphs of solvable groups (2017)
  12. Britnell, John R.; Gill, Nick: Perfect commuting graphs (2017)
  13. Britnell, John R.; Saunders, Neil; Skyner, Tony: On exceptional groups of order $p^5$ (2017)
  14. Burkett, Shawn; Lamar, Jonathan; Lewis, Mark L.; Wynn, Casey: Groups with exactly two supercharacter theories (2017)
  15. Cameron, Peter J.; Gadouleau, Maximilien; Mitchell, James D.; Peresse, Yann: Chains of subsemigroups (2017)
  16. Cameron, Peter J.; Morgan, Kerri: Algebraic properties of chromatic roots (2017)
  17. Cameron, P.J.; Castillo-Ramirez, A.; Gadouleau, M.; Mitchell, J.D.: Lengths of words in transformation semigroups generated by digraphs (2017)
  18. Carr, Hamish (ed.); Garth, Christoph (ed.); Weinkauf, Tino (ed.): Topological methods in data analysis and visualization IV. Theory, algorithms, and applications. Selected papers based on the presentations at the TopoInVis workshop, Annweiler, Germany, 2015 (2017)
  19. Chen, Bocong; Lin, Liren; Ling, San: External difference families from finite fields (2017)
  20. Chen, Gang; Ponomarenko, Ilia: Coherent configurations associated with TI-subgroups (2017)

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