@article{34917,
  abstract     = {{We relate proper isometry classes of maximal lattices in a totally definite quaternary quadratic space (V,q) with trivial discriminant to certain equivalence classes of ideals in the quaternion algebra representing the Clifford invariant of (V,q). This yields a good algorithm to enumerate a system of representatives of proper isometry classes of lattices in genera of maximal lattices in (V,q).}},
  author       = {{Kirschmer, Markus and Nebe, Gabriele}},
  issn         = {{1793-0421}},
  journal      = {{International Journal of Number Theory}},
  keywords     = {{Algebra and Number Theory}},
  number       = {{02}},
  pages        = {{309--325}},
  publisher    = {{World Scientific Pub Co Pte Lt}},
  title        = {{{Quaternary quadratic lattices over number fields}}},
  doi          = {{10.1142/s1793042119500131}},
  volume       = {{15}},
  year         = {{2019}},
}

@article{34847,
  abstract     = {{Let G be a wreath product of the form C₂ ≀ H, where C₂ is the cyclic group of order 2. Under mild conditions for H we determine the asymptotic behavior of the counting functions for number fields K/k with Galois group G and bounded discriminant. Those counting functions grow linearly with the norm of the discriminant and this result coincides with a conjecture of Malle. Up to a constant factor these groups have the same asymptotic behavior as the conjectured one for symmetric groups. }},
  author       = {{Klüners, Jürgen}},
  issn         = {{1793-0421}},
  journal      = {{International Journal of Number Theory}},
  number       = {{03}},
  pages        = {{845--858}},
  publisher    = {{World Scientific Pub Co Pte Lt}},
  title        = {{{The Distribution of Number Fields with Wreath Products as Galois Groups }}},
  doi          = {{10.1142/s1793042112500492}},
  volume       = {{08}},
  year         = {{2012}},
}