Rigidity of tilting complexes and derived equivalence for self-injective algebras
arXiv:1311.0504
Abstract
We give a proof, based on the rigidity of tilting complexes, that the class of self-injective finite-dimensional algebras over an algebraically closed field is closed under derived equivalence.
Cited by in corpus (6)
- Derived equivalences and stable equivalences of Morita type, II
- Derived equivalences, restriction to self-injective subalgebras and invariance of homological dimensions
- Examples of tilting-discrete self-injective algebras which are not silting-discrete
- On Cohen-Macaulay Auslander algebras
- Representation type of finite quiver Hecke algebras of type for arbitrary parameters
- On compact exceptional objects in derived module categories