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Dessins d'enfants, Brauer graph algebras and Galois invariants
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In this paper, we associate a finite dimensional algebra, called a Brauer graph algebra, to every clean dessin d'enfant by constructing a quiver based on the monodromy of the dessin. We show that Galois conjugate dessins d'enfants give rise to derived equivalent Brauer graph algebras and that the stable Auslander-Reiten quiver and the dimension of the Brauer graph algebra are invariant under the induced action of the absolute Galois group.
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Dessins d'enfants and Brauer configuration algebras
Associating Brauer configuration algebras to dessins d'enfants yields numerical invariants, algebra dimension and centre dimension, claimed to be invariant under the absolute Galois group.
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