Abstract
It is shown that a vertex transitive complete map M satisfies one of the following: (i) Aut M is regular on the vertex set, (ii) Aut M has a subgroup of index at most 2 which is a Frobenius group with the Frobenius kernel regular on the vertex set, or (iii) Aut M=PSL(2,2e) and is a non-orientable non-Cayley map.
Original language | English |
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Pages (from-to) | 447-454 |
Journal | Journal of combinatorial Theory Series B |
Volume | 99 |
Issue number | 2 |
DOIs | |
Publication status | Published - 2009 |