The authors regret to inform that the bibliography contains various errors which they correct here. Item [14], [20] and [21] should be replaced by [14] Imrich W., Watkins M.E., On graphical regular representations of cyclic extensions of groups Pacific J. Math., 54 (1974), pp. 1–17.[20] Nowitz L.A., Watkins M.E., Graphical regular representations of non-abelian groups. I Canad. J. Math., 24 (1972), pp. 993–1008.[21] Nowitz L.A., Watkins M.E., Graphical regular representations of non-abelian groups. II Canad. J. Math., 24 (1972), pp. 1009–1018.The authors would like to apologize for any inconvenience caused.
Du, J., Feng, Y., Spiga, P. (2020). Corrigendum to “A conjecture on bipartite graphical regular representations” [Discrete Math. 343 (8) (2020) 111913](S0012365X20301059)(10.1016/j.disc.2020.111913) [Altro] [10.1016/j.disc.2020.112078].
Corrigendum to “A conjecture on bipartite graphical regular representations” [Discrete Math. 343 (8) (2020) 111913](S0012365X20301059)(10.1016/j.disc.2020.111913)
Spiga P.
2020
Abstract
The authors regret to inform that the bibliography contains various errors which they correct here. Item [14], [20] and [21] should be replaced by [14] Imrich W., Watkins M.E., On graphical regular representations of cyclic extensions of groups Pacific J. Math., 54 (1974), pp. 1–17.[20] Nowitz L.A., Watkins M.E., Graphical regular representations of non-abelian groups. I Canad. J. Math., 24 (1972), pp. 993–1008.[21] Nowitz L.A., Watkins M.E., Graphical regular representations of non-abelian groups. II Canad. J. Math., 24 (1972), pp. 1009–1018.The authors would like to apologize for any inconvenience caused.File | Dimensione | Formato | |
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