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• [2] C. Chevalley, Théorie des groupes de Lie, vol. II, Paris, 1951.
• [3] -, Théorie des groupes de Lie, vol. III, to appear.
• [4] Charles W. Curtis, Noncommutative extensions of Hilbert rings, Proc. Amer. Math. Soc. 4 (1953), 945–955. MR 59254, https://doi.org/10.1090/S0002-9939-1953-0059254-7
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• [9] H. Zassenhaus, Über Liesche Ringe mit Primzahlcharacteristik, Abh. Math. Sem. Hansischen Univ. vol. 13 (1940) pp. 1-100.
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Bibliography

[1]

G. Birkhoff, Representability of Lie algebras and Lie groups by matrices, Ann. of Math. vol. 38 (1937) pp. 326-332.

[2]

C. Chevalley, Théorie des groupes de Lie, vol. II, Paris, 1951.

[3]

-, Théorie des groupes de Lie, vol. III, to appear.

[4]

C. W. Curtis, Noncommutative extensions of Hilbert rings, Proc. Amer. Math. Soc. vol. 4 (1953) pp. 945-955. MR 0059254 (15:498g)

[5]

-, On the structure of non-semisimple algebras, Duke Math. J. vol. 21 (1954) pp. 79-86. MR 0061095 (15:774a)

[6]

N. Jacobson, Restricted Lie algebras of characteristic , Trans. Amer. Math. Soc. vol. 50 (1941) pp. 15-25. MR 0005118 (3:103g)

[7]

-, Un généralisation du Théorème d'Engel, C. R. Acad. Sci. Paris vol. 234 (1952) pp. 679-681.

[8]

E. Witt, Treue Darstellung Liescher Ringe, J. Reine Angew. Math. vol. 176 (1937) pp. 126-140.

[9]

H. Zassenhaus, Über Liesche Ringe mit Primzahlcharacteristik, Abh. Math. Sem. Hansischen Univ. vol. 13 (1940) pp. 1-100.

[10]

-, Darstellungstheorie nilpotenter Lie-ringe bei Characteristik , J. Reine Angew. Math. vol. 182 (1940) pp. 150-155. MR 0002849 (2:121c)

[11]

-, Über die Darstellungen der Lie-algebren bei Characteristik 0, Comment. Math. Helv. vol. 26 (1952) pp. 252-274. MR 0051831 (14:531e)