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Zhe, Han: The homotopy categories of injective modules of derived discrete algebras. 2013
Inhalt
Abstract
Acknowledgment
Introduction
General overview
The homotopy categories of injective modules over algebras
Derived discrete algebras
Purity of triangulated categories
Main results
Structure of the thesis
Background and foundations
Representations of quivers
Gentle algebras
Triangulated categories in representation theory
Derived equivalence and stable categories
The classification of derived discrete algebras
Compactly generated triangulated categories
Basic definitions
Recollement
Repetitive algebras
Basic properties of repetitive algebras
The embedding functors
Generic objects in derived categories
Functor categories
Purity of triangulated categories
Generically trivial derived categories
Generic objects in derived categories
Locally finite triangulated categories
Generic objects in K(InjA)
The category K(InjA) of a derived discrete algebra A
Radical square zero algebras
Indecomposable objects of K(Injk[x]/(x2))
The category K(InjA) of a radical square zero self-injective algebra A
The Ziegler spectrum of K(InjA)
Covering theory and group graded algebras
Covering theory
Group graded algebras
Triangulated categories
Triangulated categories
Stable categories of Frobenius categories
Bibliography