A reduction approach to silting objects for derived categories of hereditary categories
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Publication:5039340
DOI10.4064/cm8480-11-2021OpenAlexW3108544845WikidataQ113200776 ScholiaQ113200776MaRDI QIDQ5039340
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Publication date: 12 October 2022
Published in: Colloquium Mathematicum (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2011.10728
Derived categories and associative algebras (16E35) Derived categories, triangulated categories (18G80)
Cites Work
- \(c\)-vectors via \(\tau\)-tilting theory
- Cluster categories for algebras of global dimension 2 and quivers with potential.
- Equivalences between cluster categories
- Simple objects in the heart of a \(t\)-structure
- Hereditary abelian categories with tilting object over arbitrary base fields
- Tilting-connected symmetric algebras.
- On cluster-tilting graphs for hereditary categories
- A Bongartz-type lemma for silting complexes over a hereditary algebra
- From classical tilting to two-term silting
- Silting objects, simple-minded collections, \(t\)-structures and co-\(t\)-structures for finite-dimensional algebras.
- Tilting theory and cluster combinatorics.
- On triangulated orbit categories
- Ordered Exchange Graphs
- Silting mutation in triangulated categories
- Tilted Algebras
- Tilting in abelian categories and quasitilted algebras
- -tilting theory
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