Koszul-Morita duality
Joseph Chuang, Andrey Lazarev, Wajid Mannan

TL;DR
This paper generalizes Koszul duality to non-augmented algebras, linking it to Morita duality and broadening its applicability in algebraic contexts.
Contribution
It introduces a new form of Koszul duality that applies to non-augmented algebras, extending classical theories.
Findings
Established a generalized Koszul-Morita duality framework
Connected the new duality to classical Morita duality
Provided conditions under which the duality specializes to known cases
Abstract
We construct a generalization of Koszul duality in the sense of Keller--Lef\`evre for not necessarily augmented algebras. This duality is closely related to classical Morita duality and specializes to it in certain cases.
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