Develops covering theory for fractional Brauer configurations showing universal covers are simply connected, fundamental group isomorphisms with quivers, induced category coverings, and a Van Kampen theorem analog.
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Fractional Brauer configuration algebras II: covering theory
Develops covering theory for fractional Brauer configurations showing universal covers are simply connected, fundamental group isomorphisms with quivers, induced category coverings, and a Van Kampen theorem analog.