162
Bibliographie
112. M. Kneser, Lectures on Galois cohomology of the classical groups. Tata Institute of
Fundamental Research. Lectures in Mathematics and Physics, vol. 47 (Tata Institute of
Fundamental Research, Bombay, 1969)
113. M.-A. Knus, Quadratic and Hermitian Forms over Rings. Grundlehren der mathematischen
Wissenschaften, vol. 294 (Springer, Berlin, 1991)
114. M.-A. Knus, T.Y. Lam, D.B. Shapiro, J.-P. Tignol, Discriminants of involutions on biquaternion algebras, in K-Theory and Algebraic Geometry: Connections with Quadratic Forms and
Division Algebras (Santa Barbara, CA, 1992). Proceedings of Symposia in Pure Mathematics,
Part 2, vol. 58 (American Mathematical Society, Providence, 1995), pp. 279–303
115. M-A. Knus, A. Merkurjev, M. Rost, J-P. Tignol, The Book of Involutions. AMS Colloquium
Publications, vol. 44 (American Mathematical Society, Providence, 1998)
116. R. E. Kottwitz, Rational conjugacy classes in reductive groups. Duke Math. J. 49, 785–806
(1982)
117. D. Krashen, Corestrictions of algebras and splitting fields. Trans. Am. Math. Soc. 362, 4781–
4792 (2010)
118. D. Krashen, E. Matzri, Diophantine and cohomological dimensions. Proc. Am. Math. Soc.
143, 2779–2788 (2015)
119. T.Y. Lam, Introduction to Quadratic Forms Over Fields. Graduate Studies in Mathematics,
vol. 67 (American Mathematical Society, Providence, 2005)
120. T.Y. Lam, D.B. Leep, J.-P. Tignol, Biquaternion algebras and quartic extensions. Inst. Hautes
Études Sci. Publ. Math. 77, 63–102 (1993)
121. T.Y. Lee, Embedding functors and their arithmetic properties. Comment. Math. Helv. 89,
671–717 (2014)
122. T.Y. Lee, Adjoint quotients of reductive groups, in Autour des schémas en groupes III.
Panoramas et Synthèses, vol. 47 (Société Mathématique de France, Paris, 2015), pp. 131–
145
123. N. Lemire, Four-dimensional algebraic tori, prépublication (2015). arXiv:1511.00315
124. D. Lewis, J.-P. Tignol, Classification theorems for central simple algebras with involution.
Manuscripta Math. 100, 259–276 (1999)
125. G. Malle, D. Testerman, Linear Algebraic Groups and Finite Groups of Lie Type. Cambridge
Studies in Advanced Mathematics, vol. 133 (Cambridge University Press, Cambridge, 2011)
126. Y.I. Manin, Cubic Forms. Algebra, Geometry, Arithmetic. North-Holland Mathematical
Library, vol. 4, 2nd edn. (North-Holland, Amsterdam, 1986)
127. B. Margaux, Passage to the limit in non-abelian ˇ
Cech cohomology. J. Lie Theory 17, 591–596
(2007)
128. B. Margaux, The structure of the group G(k[t]): variations on a theme of Soulé. Algebra
Number Theory 3, 393–409 (2009)
129. I. Matsumoto, Sur les sous-groupes arithmétiques des groupes semi-simples déployés. Ann.
Sci. Éc. Norm. Sup. 2, 1–62 (1969)
130. K. McCrimmon, Nonassociative algebras with scalar involution. Pac. J. Math. 116, 85–109
(1985)
131. A.S. Merkurjev, Simple algebras and quadratic forms. Izv. Akad. Nauk SSSR Ser. Mat. 55,
218–224 (1991); traduction anglaise Math. USSR-Izv. 38, 215–221 (1992)
132. A.S. Merkurjev, Certain K-cohomology groups of Severi-Brauer varieties, in K-Theory
and Algebraic Geometry: Connections with Quadratic Forms and Division Algebras, Santa
Barbara, ed. by B. Jacob et al. Proceedings of Symposia in Pure Mathematics, vol. 58, Part 2
(American Mathematical Society, Providence, 1995), pp. 319–331
Bibliographie
112. M. Kneser, Lectures on Galois cohomology of the classical groups. Tata Institute of
Fundamental Research. Lectures in Mathematics and Physics, vol. 47 (Tata Institute of
Fundamental Research, Bombay, 1969)
113. M.-A. Knus, Quadratic and Hermitian Forms over Rings. Grundlehren der mathematischen
Wissenschaften, vol. 294 (Springer, Berlin, 1991)
114. M.-A. Knus, T.Y. Lam, D.B. Shapiro, J.-P. Tignol, Discriminants of involutions on biquaternion algebras, in K-Theory and Algebraic Geometry: Connections with Quadratic Forms and
Division Algebras (Santa Barbara, CA, 1992). Proceedings of Symposia in Pure Mathematics,
Part 2, vol. 58 (American Mathematical Society, Providence, 1995), pp. 279–303
115. M-A. Knus, A. Merkurjev, M. Rost, J-P. Tignol, The Book of Involutions. AMS Colloquium
Publications, vol. 44 (American Mathematical Society, Providence, 1998)
116. R. E. Kottwitz, Rational conjugacy classes in reductive groups. Duke Math. J. 49, 785–806
(1982)
117. D. Krashen, Corestrictions of algebras and splitting fields. Trans. Am. Math. Soc. 362, 4781–
4792 (2010)
118. D. Krashen, E. Matzri, Diophantine and cohomological dimensions. Proc. Am. Math. Soc.
143, 2779–2788 (2015)
119. T.Y. Lam, Introduction to Quadratic Forms Over Fields. Graduate Studies in Mathematics,
vol. 67 (American Mathematical Society, Providence, 2005)
120. T.Y. Lam, D.B. Leep, J.-P. Tignol, Biquaternion algebras and quartic extensions. Inst. Hautes
Études Sci. Publ. Math. 77, 63–102 (1993)
121. T.Y. Lee, Embedding functors and their arithmetic properties. Comment. Math. Helv. 89,
671–717 (2014)
122. T.Y. Lee, Adjoint quotients of reductive groups, in Autour des schémas en groupes III.
Panoramas et Synthèses, vol. 47 (Société Mathématique de France, Paris, 2015), pp. 131–
145
123. N. Lemire, Four-dimensional algebraic tori, prépublication (2015). arXiv:1511.00315
124. D. Lewis, J.-P. Tignol, Classification theorems for central simple algebras with involution.
Manuscripta Math. 100, 259–276 (1999)
125. G. Malle, D. Testerman, Linear Algebraic Groups and Finite Groups of Lie Type. Cambridge
Studies in Advanced Mathematics, vol. 133 (Cambridge University Press, Cambridge, 2011)
126. Y.I. Manin, Cubic Forms. Algebra, Geometry, Arithmetic. North-Holland Mathematical
Library, vol. 4, 2nd edn. (North-Holland, Amsterdam, 1986)
127. B. Margaux, Passage to the limit in non-abelian ˇ
Cech cohomology. J. Lie Theory 17, 591–596
(2007)
128. B. Margaux, The structure of the group G(k[t]): variations on a theme of Soulé. Algebra
Number Theory 3, 393–409 (2009)
129. I. Matsumoto, Sur les sous-groupes arithmétiques des groupes semi-simples déployés. Ann.
Sci. Éc. Norm. Sup. 2, 1–62 (1969)
130. K. McCrimmon, Nonassociative algebras with scalar involution. Pac. J. Math. 116, 85–109
(1985)
131. A.S. Merkurjev, Simple algebras and quadratic forms. Izv. Akad. Nauk SSSR Ser. Mat. 55,
218–224 (1991); traduction anglaise Math. USSR-Izv. 38, 215–221 (1992)
132. A.S. Merkurjev, Certain K-cohomology groups of Severi-Brauer varieties, in K-Theory
and Algebraic Geometry: Connections with Quadratic Forms and Division Algebras, Santa
Barbara, ed. by B. Jacob et al. Proceedings of Symposia in Pure Mathematics, vol. 58, Part 2
(American Mathematical Society, Providence, 1995), pp. 319–331