\(\otimes\)-pure model structure on the category of \(N\)-complexes

DOI10.17398/2605-5686.39.1.119MaRDI QIDQ6659296

J. Nazaripour, Payam Bahiraei

Publication date: 9 January 2025

Published in: Extracta Mathematicae (Search for Journal in Brave)

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Cites Work

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• Model structures on exact categories
• Homotopy category of \(N\)-complexes of projective modules
• The derived category of quasi-coherent sheaves and axiomatic stable homotopy
• \(d^N=0\): Generalized homology
• Homological constructions on \(N\)-complexes
• Cotorsion pairs, model category structures, and representation theory
• The homotopy category of \(N\)-complexes is a homotopy category
• The homotopy category and derived category of \(N\)-complexes
• \({\mathsf{N}}\)-complexes as functors, amplitude cohomology and fusion rules
• Cotorsion pairs and degreewise homological model structures
• Homotopical algebra
• Sur quelques points d'algèbre homologique
• A new homology theory. I, II
• Exact categories
• Model structures on the category of complexes of quiver representations
• The flat model structure on complexes of sheaves
• N-COMPLEXES AND HIGHER SPIN GAUGE FIELDS
• Cotorsion Pairs in 𝒞N(A)
• Derived categories of N-complexes
• The flat model structure on 𝐂𝐡(𝐑)
• Gorenstein model structures and generalized derived categories
• Gorenstein cohomology of N-complexes
• Cotorsion pairs and adjoint functors in the homotopy category of N-complexes
• Cartan-Eilenberg Gorenstein projective N-complexes
• On Cotorsion Pairs of Chain Complexes
• Pure exact structures and the pure derived category of a scheme
• Monomial Algebras over Infinite Quivers. Applications toN-Complexes of Modules

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