Liping Li
Published 2013-11-06, updated 2015-07-29Version 3
In this paper we study derived equivalences between triangular matrix algebras using certain classical recollements. We show that special properties of these recollements actually characterize triangular matrix algebras, and describe methods to construct tilting modules and tilting complexes inducing derived equivalences between them.
Comments: Big revision made
Torsion theories induced from commutative subalgebras
A characterization of torsion theories in the cluster category of Dynkin type A_{\infty}
(Gorenstein) silting modules in recollements
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