A Splitting of the Frobenius Morphism on the Whole Algebra of Distributions of SL 2-Reference-Cited by-同舟云学术

A Splitting of the Frobenius Morphism on the Whole Algebra of Distributions of SL 2

Published:2010-07-24 Issue:1 Volume:15 Page:109-118
ISSN:1386-923X
Container-title:Algebras and Representation Theory
language:en
Short-container-title:Algebr Represent Theor

Author:

Gros Michel

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Link

http://link.springer.com/content/pdf/10.1007/s10468-010-9234-6.pdf

Reference15 articles.

1. Berthelot, P.: D-modules arithmétiques I. Opérateurs différentiels de niveau fini. Ann. Sci. Ec. Norm. Super. 29, 185–272 (1996)

2. Berthelot, P.: D-modules arithmétiques II. Descente par Frobenius. Mémoires de la SMF no. 81 (2000)

3. Berthelot, P.: Introduction à la théorie arithmétique des D-modules. Cohomologies p-adiques et applications arithmétiques II, pp. 1–80. Astrisque No. 279 (2002)

4. Bezrukavnikov, R., Mirković, I., Rumynin, D.: Localization of modules for a semisimple Lie algebra in prime characteristic, with an appendix by R. Bezrukavnikov and S. Riche. Ann. Math. (2) 167(3), 945–991 (2008)

5. Garnier, L.: Descente par Frobenius explicite pour les ${\cal{D}}^{ \dagger}$ -modules. J. Algebra 205, 542–577 (1998)

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