\(t\)-structures are normal torsion theories

DOI10.1007/s10485-015-9393-zzbMath1345.18011arXiv1408.7003OpenAlexW2054640739MaRDI QIDQ263896

Domenico Fiorenza, Fosco Loregiàn

Publication date: 5 April 2016

Published in: Applied Categorical Structures (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1408.7003

zbMATH Keywords

triangulated categorytorsion theory\(t\)-structureorthogonal factorization systemquasicategorystability conditions on triangulated categoriesstable \(\infty\)-category

Mathematics Subject Classification ID

Related Items (3)

Enhancing the filtered derived category ⋮ Hearts and towers in stable \(\infty \)-categories ⋮ Triangulated factorization systems and \(t\)-structures

Uses Software

• MathOverflow

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Algebraic model structures
• A simplicial approach to factorization systems and Kurosh-Amitsur radicals
• Factorization, fibration and torsion
• Functorial factorization, well-pointedness and separability
• Factorization systems as Eilenberg-Moore algebras
• Hearts and towers in stable \(\infty \)-categories
• Triangulated categories without models
• Stability conditions on triangulated categories
• Categories of continuous functors. I
• Triangulated Categories
• Algebraic versus topological triangulated categories
• Axiomatic stable homotopy theory
• t-stabilities and t-structures on triangulated categories
• Higher Topos Theory (AM-170)
• Stable homotopy categories
• Homological and homotopical aspects of torsion theories
• Understanding the small object argument

This page was built for publication: \(t\)-structures are normal torsion theories