Central support for triangulated categories
Krause H (2023)
International Mathematics Research Notices 2023(22): 19773–19800.
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Abstract / Bemerkung
For any essentially small triangulated category, the centre of its lattice of thick subcategories is introduced; it is a spatial frame and yields a notion of central support. A relative version of this centre recovers the support theory for tensor triangulated categories and provides a universal notion of cohomological support. Along the way, we establish Mayer-Vietoris sequences for pairs of commuting subcategories.
Erscheinungsjahr
2023
Zeitschriftentitel
International Mathematics Research Notices
Band
2023
Ausgabe
22
Seite(n)
19773–19800
ISSN
1073-7928
eISSN
1687-0247
Page URI
https://pub.uni-bielefeld.de/record/2981988
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Krause H. Central support for triangulated categories. International Mathematics Research Notices. 2023;2023(22):19773–19800.
Krause, H. (2023). Central support for triangulated categories. International Mathematics Research Notices, 2023(22), 19773–19800. https://doi.org/10.1093/imrn/rnad242
Krause, Henning. 2023. “Central support for triangulated categories”. International Mathematics Research Notices 2023 (22): 19773–19800.
Krause, H. (2023). Central support for triangulated categories. International Mathematics Research Notices 2023, 19773–19800.
Krause, H., 2023. Central support for triangulated categories. International Mathematics Research Notices, 2023(22), p 19773–19800.
H. Krause, “Central support for triangulated categories”, International Mathematics Research Notices, vol. 2023, 2023, pp. 19773–19800.
Krause, H.: Central support for triangulated categories. International Mathematics Research Notices. 2023, 19773–19800 (2023).
Krause, Henning. “Central support for triangulated categories”. International Mathematics Research Notices 2023.22 (2023): 19773–19800.
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arXiv: 2301.10464
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