Polycyclic

GAP package Polycyclic: Computation with polycyclic groups. This package provides various algorithms for computations with polycyclic groups defined by polycyclic presentations.

Keywords for this software

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References in zbMATH (referenced in 12 articles )

Showing results 1 to 12 of 12.
Sorted by year (citations)

  1. Rocco, Noraí R.; Rodrigues, Eunice C.P.: The $q$-tensor square of finitely generated nilpotent groups, $q$ odd (2017)
  2. Eick, Bettina; Horn, Max: The construction of finite solvable groups revisited. (2014)
  3. Blyth, Russell D.; Morse, Robert Fitzgerald: Computing the nonabelian tensor squares of polycyclic groups. (2009)
  4. de Graaf, Willem A.; Pavan, Andrea: Constructing arithmetic subgroups of unipotent groups. (2009)
  5. Eick, Bettina: Computing $p$-groups with trivial Schur multiplicator. (2009)
  6. Kohl, Stefan: Algorithms for a class of infinite permutation groups. (2008)
  7. Moravec, Primož: The exponents of nonabelian tensor products of groups. (2008)
  8. Nickel, Werner: Matrix representations for torsion-free nilpotent groups by Deep Thought. (2006)
  9. Assmann, Björn; Eick, Bettina: Computing polycyclic presentations for polycyclic rational matrix groups. (2005)
  10. Eick, Bettina; Ostheimer, Gretchen: On the orbit-stabilizer problem for integral matrix actions of polycyclic groups. (2003)
  11. Dekimpe, Karel; Eick, Bettina: Computational aspects of group extensions and their applications in topology (2002)
  12. Eick, Bettina: On the Fitting subgroup of a polycyclic-by-finite group and its applications (2001)