Study of quantum symmetries for vertex-transitive graphs using intertwiner spaces

Abstract

We study quantum automorphism group of vertex-transitive graphs using intertwinner spaces of the magic unitary matrix associated to this quantum subgroups of $S_n^{+}$. We also give some applications to quantum symmetries of circulant graphs as $C_{13}(3,4)$ and $C_{17}(2,4,8)$.

arXiv admin note: text overlap with arXiv:1504.05671; text overlap with arXiv:math/0703118 by other authors

References in corpus (1)

• A noncommutative de Finetti theorem: Invariance under quantum permutations is equivalent to freeness with amalgamation

Cited by in corpus (1)

• The Frucht property in the quantum group setting