\(n\)-term silting complexes in \(\mathsf{K}^b (\mathrm{proj}(\Lambda))\)
From MaRDI portal
Publication:2693339
DOI10.1016/j.jalgebra.2023.01.017OpenAlexW4318979005MaRDI QIDQ2693339
Publication date: 20 March 2023
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2206.11755
Representations of associative Artinian rings (16G10) Projectives and injectives (category-theoretic aspects) (18G05) Derived categories, triangulated categories (18G80)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Finiteness of finitistic dimension is invariant under derived equivalences.
- Tilting categories with applications to stratifying systems.
- Higher-dimensional Auslander-Reiten theory on maximal orthogonal subcategories.
- Tilting modules of finite projective dimension
- Almost split sequences in subcategories
- Preprojective modules over Artin algebras
- A characterization of \(n\)-cotilting and \(n\)-tilting modules.
- Applications of contravariantly finite subcategories
- Auslander-Buchweitz approximation theory for triangulated categories
- Semi-tilting complexes.
- On the global dimension of the endomorphism algebra of a \(\tau\)-tilting module
- Self-orthogonal \(\tau\)-tilting modules and tilting modules
- Representation theory. A homological algebra point of view.
- Maximal \(\tau_d\)-rigid pairs
- Frobenius pairs in abelian categories. Frobenius pairs in abelian categories, correspondences with cotorsion pairs, exact model categories, and Auslander-Buchweitz contexts
- Silting mutation in triangulated categories
- Reduction of τ-Tilting Modules and Torsion Pairs
- The homological theory of maximal Cohen-Macaulay approximations
- Representation theory of artin algebras iii almost split sequences
- Cocovers and tilting modules
- Silting Objects
- -tilting theory
This page was built for publication: \(n\)-term silting complexes in \(\mathsf{K}^b (\mathrm{proj}(\Lambda))\)
