Local duality for representations of finite group schemes
Benson D, Iyengar SB, Krause H, Pevtsova J (2019)
Compositio Mathematica 155(2): 424-453.
Zeitschriftenaufsatz
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Autor*in
Benson, Dave;
Iyengar, Srikanth B.;
Krause, HenningUniBi 
;
Pevtsova, Julia
;
Pevtsova, JuliaEinrichtung
Abstract / Bemerkung
A duality theorem for the stable module category of representations of a finite group scheme is proved. One of its consequences is an analogue of Serre duality, and the existence of Auslander-Reiten triangles for the p-local and p-torsion subcategories of the stable category, for each homogeneous prime ideal p in the cohomology ring of the group scheme.
Erscheinungsjahr
2019
Zeitschriftentitel
Compositio Mathematica
Band
155
Ausgabe
2
Seite(n)
424-453
ISSN
0010-437X
eISSN
1570-5846
Page URI
https://pub.uni-bielefeld.de/record/2934624
Zitieren
Benson D, Iyengar SB, Krause H, Pevtsova J. Local duality for representations of finite group schemes. Compositio Mathematica. 2019;155(2):424-453.
Benson, D., Iyengar, S. B., Krause, H., & Pevtsova, J. (2019). Local duality for representations of finite group schemes. Compositio Mathematica, 155(2), 424-453. doi:10.1112/S0010437X19007061
Benson, Dave, Iyengar, Srikanth B., Krause, Henning, and Pevtsova, Julia. 2019. “Local duality for representations of finite group schemes”. Compositio Mathematica 155 (2): 424-453.
Benson, D., Iyengar, S. B., Krause, H., and Pevtsova, J. (2019). Local duality for representations of finite group schemes. Compositio Mathematica 155, 424-453.
Benson, D., et al., 2019. Local duality for representations of finite group schemes. Compositio Mathematica, 155(2), p 424-453.
D. Benson, et al., “Local duality for representations of finite group schemes”, Compositio Mathematica, vol. 155, 2019, pp. 424-453.
Benson, D., Iyengar, S.B., Krause, H., Pevtsova, J.: Local duality for representations of finite group schemes. Compositio Mathematica. 155, 424-453 (2019).
Benson, Dave, Iyengar, Srikanth B., Krause, Henning, and Pevtsova, Julia. “Local duality for representations of finite group schemes”. Compositio Mathematica 155.2 (2019): 424-453.
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