On a conjecture of M. E. Watkins on graphical regular representations of finite groups

László Babai

Compositio Mathematica (1978)

  • Volume: 37, Issue: 3, page 291-296
  • ISSN: 0010-437X

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Babai, László. "On a conjecture of M. E. Watkins on graphical regular representations of finite groups." Compositio Mathematica 37.3 (1978): 291-296. <http://eudml.org/doc/89384>.

@article{Babai1978,
author = {Babai, László},
journal = {Compositio Mathematica},
keywords = {Conjecture of M. E. Watkins; Graphical Regular Representations of Finite Groups},
language = {eng},
number = {3},
pages = {291-296},
publisher = {Sijthoff et Noordhoff International Publishers},
title = {On a conjecture of M. E. Watkins on graphical regular representations of finite groups},
url = {http://eudml.org/doc/89384},
volume = {37},
year = {1978},
}

TY - JOUR
AU - Babai, László
TI - On a conjecture of M. E. Watkins on graphical regular representations of finite groups
JO - Compositio Mathematica
PY - 1978
PB - Sijthoff et Noordhoff International Publishers
VL - 37
IS - 3
SP - 291
EP - 296
LA - eng
KW - Conjecture of M. E. Watkins; Graphical Regular Representations of Finite Groups
UR - http://eudml.org/doc/89384
ER -

References

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  1. [1] G.D. Godsil: Neighbourhoods of transitive graphs and GGR's, preprint, University of Melbourne (1978). 
  2. [2] D. Hetzel: Graphical regular representations of cyclic extensions of small and infinite groups (to appear). 
  3. [3] W. Imrich: Graphs with transitive Abelian automorphism groups, in: Comb. Th. and Appl. (P. Erdös et al. eds. Proc. Conf. Balatonfüred, Hungary 1969) North-Holland1970, 651-656. Zbl0206.26202
  4. [4] W. Imrich: Graphical regular representations of groups of odd order, in: Combinatorics (A. Hajnal and Vera T. Sós, eds.), North-Holland1978, 611-622. Zbl0413.05017MR519296
  5. [5] M.E. Watkins: On the action of non-abelian groups on graphs. J. Comb. Theory (B) 1 (1971) 95-104. Zbl0227.05108MR280416
  6. [6] M.E. Watkins: Graphical regular representations of alternating, symmetric, and miscellaneous small groups, Aequat. Math.11 (1974) 40-50. Zbl0294.05114MR344157
  7. [7] M.E. Watkins: The state of the GRR problem, in: Recent Advances in Graph Theory (Proc. Symp. Prague 1974), AcademiaPraha1975, 517-522. Zbl0333.05109MR389657

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