@article{LuMoenius2023,
  author    = {Lu, Lu and M{\"o}nius, Katja},
  title     = {Algebraic degree of Cayley graphs over abelian groups and dihedral groups},
  series = {Journal of Algebraic Combinatorics},
  volume    = {57},
  journal   = {Journal of Algebraic Combinatorics},
  number    = {3},
  issn      = {0925-9899},
  doi       = {10.1007/s10801-022-01190-7},
  url       = {http://nbn-resolving.de/urn:nbn:de:bvb:20-opus-324380},
  pages     = {753-761},
  year      = {2023},
  abstract  = {For a graph \(\Gamma\) , let K be the smallest field containing all eigenvalues of the adjacency matrix of \(\Gamma\) . The algebraic degree \(\deg (\Gamma )\) is the extension degree \([K:\mathbb {Q}]\). In this paper, we completely determine the algebraic degrees of Cayley graphs over abelian groups and dihedral groups.},
  language  = {en}
}