For n-slice algebras satisfying Iyama's (n,n)-condition, the τn-closures in the module category and the νn-closure in the derived category are realized as truncations of the stable n-translation quiver Z|n−1Qop,⊥.
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$\mathbb Z Q$ type constructions in higher representation theory
For n-slice algebras satisfying Iyama's (n,n)-condition, the τn-closures in the module category and the νn-closure in the derived category are realized as truncations of the stable n-translation quiver Z|n−1Qop,⊥.