160
Bibliographie
65. H. Esnault, B. Kahn, M. Levine, E. Viehweg, The Arason invariant and mod 2 algebraic
cycles. J. Am. Math. Soc. 11, 73–118 (1998)
66. R. Fossum, B. Iversen, On Picard groups of algebraic fibre spaces. J. Pure Appl. Algebra 3,
269–280 (1973)
67. S. Garibaldi, Isotropic trialitarian algebraic groups. J. Algebra 210, 385–418 (1998)
68. S. Garibaldi, The Rost invariant has trivial kernel for quasi-split groups of low rank.
Comment. Math. Helv. 76, 684–711 (2001)
69. S. Garibaldi, Cohomological invariants: exceptional groups and spin groups. Mem. Am. Math.
Soc. 937 (2009) [with an appendix by Detlev W. Hoffmann]
70. S. Garibaldi, What is a linear algebraic group ? Not. Am. Math. Soc. 57, 1125–1126 (2010)
71. S. Garibaldi, P. Gille, Algebraic groups with few subgroups. J. Lond. Math. Soc. 80, 405–430
(2009)
72. S. Garibaldi, A. Merkurjev, Rost invariant of the center, revisited. Pac. J. Math. 291, 369–397
(2017)
73. S. Garibaldi, A. Quéguiner-Mathieu, Restricting the Rost invariant to the center. Algebra i
Analiz 19, 52–73 (2007); aussi St. Petersburg Math. J. 19, 197–213 (2008)
74. S. Garibaldi, A. Merkurjev, J.-P. Serre, Cohomological Invariants in Galois Cohomology.
University Lecture Series, vol. 28 (American Mathematical Society, Providence, 2003)
75. P. Gille, La R-équivalence sur les groupes algébriques réductifs définis sur un corps global.
Publ. Math. l’I.H.É.S. 86, 199–235 (1997)
76. P. Gille, Invariants cohomologiques de Rost en caractéristique positive. K-Theory 21, 57–100
(2000)
77. P. Gille, Cohomologie galoisienne des groupes quasi-déployés sur des corps de dimension
cohomologique ≤ 2. Compos. Math. 125, 283–325 (2001)
78. P. Gille, Unipotent subgroups of reductive groups of characteristic p>0. Duke Math. J. 114,
307–328 (2002)
79. P. Gille, Le problème de Kneser-Tits, exposé Bourbaki n0 983. Astérisque 326, 39–81 (2009)
80. P. Gille, Questions de rationalité sur les groupes algébriques linéaires, http://math.univlyon1.fr/homes-www/gille/prenotes/qrs2011.pdf
81. P. Gille, Serre’s conjecture II: a survey, in Quadratic Forms, Linear Algebraic Groups, and
Cohomology. Developments in Mathematics, vol. 18 (Springer, New York, 2010), pp. 41–56
82. P. Gille, Sur la classification des schémas en groupes semi-simples, in Autour des schémas en
groupes, III. Panoramas et Synthèses, vol. 47 (Société Mathématique de France, Paris, 2015),
pp. 39–110
83. P. Gille, A. Pianzola, Isotriviality and étale cohomology of Laurent polynomial rings. J. Pure
Appl. Algebra 212, 780–800 (2008)
84. P. Gille, A. Pianzola, Torsors, reductive group schemes and extended affine Lie algebras.
Mem. Am. Math. Soc. 226(1063) (2013), 112 pp.
85. P. Gille, A. Quéguiner-Mathieu, Formules pour l’invariant de Rost. Algebra Number Theory
5, 1–35 (2011)
86. P. Gille, T. Szamuely, Central Simple Algebras and Galois Cohomology. Cambridge Studies
in Advanced Mathematics, vol. 165, 2nd edn. (Cambridge University Press, Cambridge, 2017)
87. J. Giraud, Cohomologie non-abélienne (Springer, Berlin, 1970)
88. R.L. Griess Jr., Elementary abelian p-subgroups of algebraic groups. Geom. Dedicata 39,
253–305 (1991)
89. A. Grothendieck, Sur la classification des fibrés holomorphes sur la sphère de Riemann. Am.
J. Math. 79, 121–138 (1957)
Bibliographie
65. H. Esnault, B. Kahn, M. Levine, E. Viehweg, The Arason invariant and mod 2 algebraic
cycles. J. Am. Math. Soc. 11, 73–118 (1998)
66. R. Fossum, B. Iversen, On Picard groups of algebraic fibre spaces. J. Pure Appl. Algebra 3,
269–280 (1973)
67. S. Garibaldi, Isotropic trialitarian algebraic groups. J. Algebra 210, 385–418 (1998)
68. S. Garibaldi, The Rost invariant has trivial kernel for quasi-split groups of low rank.
Comment. Math. Helv. 76, 684–711 (2001)
69. S. Garibaldi, Cohomological invariants: exceptional groups and spin groups. Mem. Am. Math.
Soc. 937 (2009) [with an appendix by Detlev W. Hoffmann]
70. S. Garibaldi, What is a linear algebraic group ? Not. Am. Math. Soc. 57, 1125–1126 (2010)
71. S. Garibaldi, P. Gille, Algebraic groups with few subgroups. J. Lond. Math. Soc. 80, 405–430
(2009)
72. S. Garibaldi, A. Merkurjev, Rost invariant of the center, revisited. Pac. J. Math. 291, 369–397
(2017)
73. S. Garibaldi, A. Quéguiner-Mathieu, Restricting the Rost invariant to the center. Algebra i
Analiz 19, 52–73 (2007); aussi St. Petersburg Math. J. 19, 197–213 (2008)
74. S. Garibaldi, A. Merkurjev, J.-P. Serre, Cohomological Invariants in Galois Cohomology.
University Lecture Series, vol. 28 (American Mathematical Society, Providence, 2003)
75. P. Gille, La R-équivalence sur les groupes algébriques réductifs définis sur un corps global.
Publ. Math. l’I.H.É.S. 86, 199–235 (1997)
76. P. Gille, Invariants cohomologiques de Rost en caractéristique positive. K-Theory 21, 57–100
(2000)
77. P. Gille, Cohomologie galoisienne des groupes quasi-déployés sur des corps de dimension
cohomologique ≤ 2. Compos. Math. 125, 283–325 (2001)
78. P. Gille, Unipotent subgroups of reductive groups of characteristic p>0. Duke Math. J. 114,
307–328 (2002)
79. P. Gille, Le problème de Kneser-Tits, exposé Bourbaki n0 983. Astérisque 326, 39–81 (2009)
80. P. Gille, Questions de rationalité sur les groupes algébriques linéaires, http://math.univlyon1.fr/homes-www/gille/prenotes/qrs2011.pdf
81. P. Gille, Serre’s conjecture II: a survey, in Quadratic Forms, Linear Algebraic Groups, and
Cohomology. Developments in Mathematics, vol. 18 (Springer, New York, 2010), pp. 41–56
82. P. Gille, Sur la classification des schémas en groupes semi-simples, in Autour des schémas en
groupes, III. Panoramas et Synthèses, vol. 47 (Société Mathématique de France, Paris, 2015),
pp. 39–110
83. P. Gille, A. Pianzola, Isotriviality and étale cohomology of Laurent polynomial rings. J. Pure
Appl. Algebra 212, 780–800 (2008)
84. P. Gille, A. Pianzola, Torsors, reductive group schemes and extended affine Lie algebras.
Mem. Am. Math. Soc. 226(1063) (2013), 112 pp.
85. P. Gille, A. Quéguiner-Mathieu, Formules pour l’invariant de Rost. Algebra Number Theory
5, 1–35 (2011)
86. P. Gille, T. Szamuely, Central Simple Algebras and Galois Cohomology. Cambridge Studies
in Advanced Mathematics, vol. 165, 2nd edn. (Cambridge University Press, Cambridge, 2017)
87. J. Giraud, Cohomologie non-abélienne (Springer, Berlin, 1970)
88. R.L. Griess Jr., Elementary abelian p-subgroups of algebraic groups. Geom. Dedicata 39,
253–305 (1991)
89. A. Grothendieck, Sur la classification des fibrés holomorphes sur la sphère de Riemann. Am.
J. Math. 79, 121–138 (1957)