Let $\text {Gprj}\mbox {-}\Lambda $ denote the category of Gorenstein projective modules
over an Artin algebra $\Lambda $ and the category $\text {mod}\mbox {-}(\underline {\text …

Let $\Lambda $ be an Artin algebra and ${\mathsf {mod}}\mbox {-}({\underline {\mathsf
{Gprj}}}\mbox {-}\Lambda) $ the category of finitely presented functors over the stable …

Cohen-Macaulay Auslander algebras are the endomorphism algebras of representation
generators of the subcategory of Gorenstein projective modules over CM-finite algebras. In …

In this paper we show that how the representation theory of subcategories (of the category of
modules over an Artin algebra) can be connected to the representation theory of all modules …

An Artin algebra A is said to be CM-finite if there are only finitely many isomorphism classes
of indecomposable finitely generated Gorenstein-projective A-modules. Inspired by …

We study Artin algebras Λ and commutative Noetherian complete local rings R in connection
with the following decomposition property of Gorenstein-projective modules: We show that …

Abstract Let Λ=\left () Λ=(AM 0 B) be an Artin algebra. In view of the characterization of
finitely generated Gorenstein injective Λ-modules under the condition that M is a …

The aim of this paper is twofold. On one hand, we prove a slight generalization of the
stability for Gorenstein categories in [SWSW] and [Huang]; and show that the relative …

Derived equivalences for Cohen–Macaulay Auslander algebras Page 1 Journal of
Pure and Applied Algebra 216 (2012) 355–363 Contents lists available at SciVerse …

It is shown that a 4-recollement of derived categories of algebras induces a 2-recollement of
the corresponding Φ-Cohen–Macaulay Auslander–Yoneda algebras. This result not only …