Bibliographie
1. P. Abramenko, K.S. Brown, Buildings. Theory and Applications. Graduate Texts in Mathematics, vol. 248 (Springer, New York, 2008)
2. S.A. Amitsur, L.H. Rowen, J.-P. Tignol, Division algebras of degree 4 and 8 with involution.
Israel J. Math. 33, 133–148 (1979)
3. J.-K. Arason, A proof of Merkurjev’s theorem, in Quadratic and Hermitian Forms (Hamilton,
Ont., 1983). CMS Conference Proceedings, vol. 4 (American Mathematical Society, Providence, 1984), pp. 121–130
4. J.-K. Arason, R. Baeza, La dimension cohomologique des corps de type C r en caractéristique
p. C. R. Math. Acad. Sci. Paris 348, 125–126 (2010)
5. M. Artin, Brauer-Severi varieties, in Brauer Groups in Ring Theory and Algebraic Geometry
(Wilrijk, 1981). Lecture Notes in Mathematics, vol. 917 (Springer, Berlin, 1982), pp. 194–210
6. M. Aschbacher, Finite Group Theory. Cambridge Studies in Advanced Mathematics, vol. 10
(Cambridge University Press, Cambridge, 1986)
7. D. Barry, Decomposable and indecomposable algebras of degree 8 and exponent 2. Math. Z.
276, 1113–1132 (2014)
8. D. Barry, A. Chapman, Square-central and Artin-Schreier elements in division algebras. Arch.
Math. (Basel) 104, 513–521 (2015)
9. H.-J. Bartels, Invarianten hermitescher Formen über Schiefkörpern. Math. Ann. 215, 269–288
(1975)
10. E. Bayer-Fluckiger, H.W. Lenstra Jr., Forms in odd degree extensions and self-dual normal
bases. Am. J. Math. 112, 359–373 (1990)
11. E. Bayer-Fluckiger, R. Parimala, Galois cohomology of the classical groups over fields of
cohomological dimension ≤ 2. Invent. Math. 122, 195–229 (1995)
12. C. Beli, P. Gille, T.-Y. Lee, Maximal tori of groups of type G 2 . Pac. J. Math. 279, 101–134
(2015)
13. G. Berhuy, On the set of discriminants of quadratic pairs. J. Pure Appl. Algebra 188, 33–44
(2004); J. Pure Appl. Algebra 195, 125–126 (2005) [Erratum]
14. G. Berhuy, F. Oggier, An Introduction to Central Simple Algebras and Their Applications
to Wireless Communication. Mathematical Surveys and Monographs, vol. 191 (American
Mathematical Society, Providence, 2013)
© Springer Nature Switzerland AG 2019
P. Gille, Groupes algébriques semi-simples en dimension
cohomologique ≤2, Lecture Notes in Mathematics 2238,
https://doi.org/10.1007/978-3-030-17272-5
157
1. P. Abramenko, K.S. Brown, Buildings. Theory and Applications. Graduate Texts in Mathematics, vol. 248 (Springer, New York, 2008)
2. S.A. Amitsur, L.H. Rowen, J.-P. Tignol, Division algebras of degree 4 and 8 with involution.
Israel J. Math. 33, 133–148 (1979)
3. J.-K. Arason, A proof of Merkurjev’s theorem, in Quadratic and Hermitian Forms (Hamilton,
Ont., 1983). CMS Conference Proceedings, vol. 4 (American Mathematical Society, Providence, 1984), pp. 121–130
4. J.-K. Arason, R. Baeza, La dimension cohomologique des corps de type C r en caractéristique
p. C. R. Math. Acad. Sci. Paris 348, 125–126 (2010)
5. M. Artin, Brauer-Severi varieties, in Brauer Groups in Ring Theory and Algebraic Geometry
(Wilrijk, 1981). Lecture Notes in Mathematics, vol. 917 (Springer, Berlin, 1982), pp. 194–210
6. M. Aschbacher, Finite Group Theory. Cambridge Studies in Advanced Mathematics, vol. 10
(Cambridge University Press, Cambridge, 1986)
7. D. Barry, Decomposable and indecomposable algebras of degree 8 and exponent 2. Math. Z.
276, 1113–1132 (2014)
8. D. Barry, A. Chapman, Square-central and Artin-Schreier elements in division algebras. Arch.
Math. (Basel) 104, 513–521 (2015)
9. H.-J. Bartels, Invarianten hermitescher Formen über Schiefkörpern. Math. Ann. 215, 269–288
(1975)
10. E. Bayer-Fluckiger, H.W. Lenstra Jr., Forms in odd degree extensions and self-dual normal
bases. Am. J. Math. 112, 359–373 (1990)
11. E. Bayer-Fluckiger, R. Parimala, Galois cohomology of the classical groups over fields of
cohomological dimension ≤ 2. Invent. Math. 122, 195–229 (1995)
12. C. Beli, P. Gille, T.-Y. Lee, Maximal tori of groups of type G 2 . Pac. J. Math. 279, 101–134
(2015)
13. G. Berhuy, On the set of discriminants of quadratic pairs. J. Pure Appl. Algebra 188, 33–44
(2004); J. Pure Appl. Algebra 195, 125–126 (2005) [Erratum]
14. G. Berhuy, F. Oggier, An Introduction to Central Simple Algebras and Their Applications
to Wireless Communication. Mathematical Surveys and Monographs, vol. 191 (American
Mathematical Society, Providence, 2013)
© Springer Nature Switzerland AG 2019
P. Gille, Groupes algébriques semi-simples en dimension
cohomologique ≤2, Lecture Notes in Mathematics 2238,
https://doi.org/10.1007/978-3-030-17272-5
157