Bibliography

  • [Sim70]
    Conference

    Computational methods in the study of permutation groups

    C.C. Sims

    In Computational problems in abstract algebrapp. 169–1831970
  • [PP77]
    Article

    On maximal finite irreducible subgroups of GL(n,Z). Parts I and II

    Wilhelm Plesken, Michael Pohst

    Math. Comp.Vol. 31pp. 536–5761977
  • [PP80]
    Article

    On maximal finite irreducible subgroups of GL(n,Z). Parts III-V

    Wilhelm Plesken, Michael Pohst

    Math. Comp.Vol. 34(149)pp. 245–3011980
  • [Ple85]
    Article

    Finite unimodular groups of prime degree and circulants

    Wilhelm Plesken

    J. AlgebraVol. 97pp. 286–3121985
  • [HP89]
    Book

    Perfect Groups

    D.F. Holt, W. Plesken

    Oxford University Press1989
  • [OBr90]
    Article

    The $p$-group generation algorithm

    E.A. O'Brien

    J. Symbolic Comput.Vol. 9pp. 677–6981990
  • [OBr91]
    Article

    The Groups of Order 256

    E.A. O'Brien

    J. AlgebraVol. 143pp. 219–2351991
  • [Sho92]
    Book

    The Primitive Soluble Permutation Groups of Degree less than 256

    Mark W. Short

    Springer, Berlin and HeidelbergVol. 15191992
  • [Sou94]
    Article

    Irreducible finite integral matrix groups of degree 8 and 10

    Bernd Souvignier

    Math. Comp.Vol. 63pp. 335–3501994
  • [NP95]
    Article

    Finite rational matrix groups

    G. Nebe, W. Plesken

    Mem. Amer. Math. Soc.Vol. 116(556)1995
  • [Neb96]
    Article

    Finite subgroups of $GL_n(Q)$ for $25łeq nłeq 31$

    G. Nebe

    Comm. AlgebraVol. 24(7)pp. 2341–23971996
  • [Neb98]
    Article

    Finite quaternionic matrix groups

    G. Nebe

    Represent. TheoryVol. 2pp. 106–2231998
  • [BE99a]
    Article

    Construction of finite groups

    Hans Ulrich Besche, Bettina Eick

    J. Symbolic Comput.Vol. 27(4)pp. 387–4041999
  • [BE99b]
    Article

    The groups of order at most 1000 except 512 and 768

    Hans Ulrich Besche, Bettina Eick

    J. Symbolic Comput.Vol. 27(4)pp. 405–4131999
  • [BP00]
    Article

    Fast constructive recognition of a black box group isomorphic to $S_n$ or $A_n$ using Goldbach's conjecture

    Sergey Bratus, Igor Pak

    J. Symbolic Comp.Vol. 29pp. 33–572000
  • [BE01]
    Article

    The groups of order $qndot p$

    H. U. Besche, B. Eick

    Comm. AlgebraVol. 29(4)pp. 1759–17722001
  • [BEO01]
    Article

    The groups of order at most 2000

    H. U. Besche, B. Eick, E. A. O'Brien

    Electron. Res. Announc. Amer. Math. Soc.Vol. 7pp. 1–4 (electronic)2001
  • [DT03]
    Article

    The virtual Haken conjecture; experiments and examples

    N. M. Dunfield, W. P. Thurston

    Geometry \& TopologyVol. 7pp. 399–4412003
  • [RDU03]
    Article

    The affine primitive permutation groups of degree less than 1000

    C. M. Roney-Dougal, W. R. Unger

    J. Symbolic Comp.Vol. 35pp. 421–4392003
  • [MNVL04]
    Article

    Groups and nilpotent Lie rings whose order is the sixth power of a prime

    E. O. M.F. Newman, M.R. Vaughan-Lee

    J. AlgebraVol. 278pp. 383–4012004
  • [DE05]
    Article

    On the groups of cubefree order

    H. Dietrich, B. Eick

    J. AlgebraVol. 292pp. 122–1372005
  • [Hul05]
    Article

    Constructing transitive permutation groups

    A. Hulpke

    J. Symbolic Comput.Vol. 39(1)pp. 1–302005
  • [OVL05]
    Article

    The groups with order $p^7$ for odd prime $p$

    E.A. O'Brien, M.R. Vaughan-Lee

    J. Algebra2005
  • [RD05]
    Article

    The primitive permutation groups of degree less than 2500

    C. M. Roney-Dougal

    J. AlgebraVol. 292(1)pp. 154–1832005
  • [CH08]
    Article

    The transitive permutation groups of degree 32

    J.J. Cannon, D.F. Holt

    Experiment. Math.Vol. 17pp. 307–3142008
  • [Kir09]
    PhD Thesis

    Finite symplectic matrix groups

    M. Kirschmer

    RWTH Aachen2009

    available at http://www.math.rwth-aachen.de/ Markus.Kirschmer/symplectic/thesis.pdf

  • [CQRD11]
    Article

    The primitive permutation groups of degree less than 4096

    H. J. Coutts, M. Quick, C. M. Roney-Dougal

    Communications in AlgebraVol. 39:10pp. 3526–35462011
  • [HR19]
    Article

    A census of small transitive groups and vertex-transitive graphs

    D. Holt, G. Royle

    J. Symb. Comput.2019
  • [DEP22]

    H. Dietrich, B. Eick, X. Pan

    J. Symbolic Comput.Vol. 108pp. 23–402022