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0-Auslander correspondence
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abstract
In this short note we prove an analogue of Auslander correspondence for exact dg categories whose $H^0$-category is $0$-Auslander in the sense of Gorsky--Nakaoka--Palu.
Forward citations
Cited by 4 Pith papers
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From $(n+1)$-term subcategories to $(n+1)$-term complexes
An extriangulated functor from (n+1)-term subcategories to (n+1)-term complexes is constructed, with equivalent conditions for fullness yielding an extriangle equivalence and a mutation-compatible silting bijection.
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On the Auslander--Reiten Theory for Extended Hearts of Proper Connective DG Algebras
Auslander-Reiten-Serre duality and almost-split conflations are established for extended hearts of proper connective dg algebras, together with a first Brauer-Thrall finiteness theorem.
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Extriangulated ideal quotients and $d$-Auslander categories
An algebraic d-Auslander extriangulated category satisfying a vanishing condition admits an extriangulated ideal quotient equivalent to a truncated homotopy category of complexes.
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From objects finitely presented by a rigid object in a triangulated category to 2-term complexes
For a rigid object M, the presentation functor P from pr(M) to 2-term complexes over End(M) is full, dense, detects extriangles, and induces a mutation-commuting bijection between basic relative cluster-tilting object...
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