1. J. Neubüser, H. Pahlings, and W. Plesken, CAS; design and use of a system for the handling of characters of finite groups, Computational Group Theory (Durham, 1982), Academic Press, London, 1984, pp. 195–247.[MR]
  2. J. Opgenorth, W. Plesken, and T. Schulz, Crystallographic algorithms and tables, Acta Cryst. Sect. A 54 (1998), no. 5, 517–531.[MR]
  3. W. Plesken, Finite unimodular groups of prime degree and circulants, J. Algebra 97 (1985), no. 1, 286–312.[MR]
  4. W. Plesken and A. Fabiańska, An L2-quotient algorithm for finitely presented groups, J. Algebra 322 (2009), no. 3, 914–935.[MR/doi]
  5. W. Plesken and M. Pohst, Constructing integral lattices with prescribed minimum. I, Math. Comp. 45 (1985), no. 171, 209–221, S5–S16.[MR]
  6. W. Plesken and M. Pohst, Constructing integral lattices with prescribed minimum. II, Math. Comp. 60 (1993), no. 202, 817–825.[MR]
  7. W. Plesken and D. Robertz, Constructing invariants for finite groups, Experiment. Math. 14 (2005), no. 2, 175–188.[MR]
  8. W. Plesken and D. Robertz, Representations, commutative algebra, and Hurwitz groups, J. Algebra 300 (2006), no. 1, 223–247.[MR]
  9. Wilhelm Plesken, Counting with groups and rings, J. Reine Angew. Math. 334 (1982), 40–68.[MR]
  10. Wilhelm Plesken and Michael Pohst, On maximal finite irreducible subgroups of GL(n, Z). I. The five and seven dimensional cases, Math. Comp. 31 (1977), no. 138, 536–551.[MR]
  11. Wilhelm Plesken and Michael Pohst, On maximal finite irreducible subgroups of GL(n, Z). II. The six dimensional case, Math. Comp. 31 (1977), no. 138, 552–573.[MR]
  12. Wilhelm Plesken and Michael Pohst, On maximal finite irreducible subgroups of GL(n, Z). III. The nine-dimensional case, Math. Comp. 34 (1980), no. 149, 245–258.[MR]
  13. Wilhelm Plesken and Michael Pohst, On maximal finite irreducible subgroups of GL(n, Z). IV. Remarks on even dimensions with applications to n = 8, Math. Comp. 34 (1980), no. 149, 259–275.[MR]
  14. Wilhelm Plesken and Michael Pohst, On maximal finite irreducible subgroups of GL(n, Z). V. The eight-dimensional case and a complete description of dimensions less than ten, Math. Comp. 34 (1980), no. 149, 277–301, loose microfiche suppl.[MR]
  15. Wilhelm Plesken and Tilman Schulz, Counting crystallographic groups in low dimensions, Experiment. Math. 9 (2000), no. 3, 407–411.[MR]