A general construction of n-angulated categories using periodic injective resolutions-Reference-Cited by-同舟云学术

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A general construction of n-angulated categories using periodic injective resolutions

Published:2019-07 Issue:7 Volume:223 Page:3129-3149
ISSN:0022-4049
Container-title:Journal of Pure and Applied Algebra
language:en
Short-container-title:Journal of Pure and Applied Algebra

Author:

Lin Zengqiang

Funder

Foundation of the Education Department of Fujian Province

Natural Science Foundation of China

Huaqiao University

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference24 articles.

1. On the structure of triangulated categories with finitely many indecomposables;Amiot;Bull. Soc. Math. Fr.,2007

2. The morphism axiom for n-angulated categories;Arentz-Hansen;Theory Appl. Categ.,2016

3. P. Balmer, Triangulated categories with several triangulations, preprint, 2002.

4. Deformed preprojective algebras of generalized Dynkin type;Bialkowski;Trans. Am. Math. Soc.,2007

5. The axioms for n-angulated categories;Bergh;Algebraic Geom. Topol.,2013

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1. The Donovan–Wemyss Conjecture via the Derived Auslander–Iyama Correspondence;Abel Symposia;2024

2. $$\xi $$-Phantom Maps in $$(n+2)$$-Angulated Categories;Bulletin of the Iranian Mathematical Society;2021-08-31

3. Idempotent Completion of n-Angulated Categories;Applied Categorical Structures;2021-04-13

4. Two new classes of n-exangulated categories;Journal of Algebra;2021-02

5. Relative n-rigid objects in (n + 2)-angulated categories;Journal of Algebra and Its Applications;2020-07-15

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