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- W2301319005 abstract "In a recent paper (arXiv:1505.01475 ) Estelyi and Pisanski raised a question whether there exist vertex-transitive Haar graphs that are not Cayley graphs. In this note we construct an infinite family of trivalent Haar graphs that are vertex-transitive but non-Cayley. The smallest example has 40 vertices and is the well-known Kronecker cover over the dodecahedron graph $G(10,2)$, occurring as the graph $40$ in the Foster census of connected symmetric trivalent graphs." @default.
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- W2301319005 date "2016-03-18" @default.
- W2301319005 modified "2023-09-28" @default.
- W2301319005 title "Vertex-transitive Haar graphs that are not Cayley graphs" @default.
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