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• W3124527533 abstract "APR tilts for path algebra kQ can be realized as the mutation of the quiver Q in $${mathbb Z}Q$$ with respect to the translation. In this paper, we show that we have similar results for the quadratic dual of truncations of n-translation algebras; that is, under certain condition, the n-APR tilts of such algebras are realized as $$tau $$ -mutations. For the dual $$tau $$ -slice algebras with bound quiver $$Q^{perp }$$ , we show that their iterated n-APR tilts are realized by the iterated $$tau $$ -mutations in $${mathbb Z|_{n-1} }Q^{perp }$$ ." @default.
• W3124527533 created "2021-02-01" @default.
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• W3124527533 date "2021-01-23" @default.
• W3124527533 modified "2023-09-27" @default.
• W3124527533 title "n-APR tilting and $$tau $$-mutations" @default.
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• W3124527533 doi "https://doi.org/10.1007/s10801-021-01015-z" @default.
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