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A structure theory of Lie triple systems. (English) Zbl 0046.03404

##### Keywords:
rings, modules, fields
Full Text:
##### References:
 [1] Claude Chevalley and R. D. Schafer, The exceptional simple Lie algebras \?$$_{4}$$ and \?$$_{6}$$, Proc. Nat. Acad. Sci. U. S. A. 36 (1950), 137 – 141. · Zbl 0037.02003 [2] N. Gantmacher, Canonical representation of automorphisms of a semi-simple Lie group, Rec. Math. (Mat. Sbornik) N.S. vol. 5 (1939) p. 101. · Zbl 0022.01201 [3] G. Hochschild, Semi-simple algebras and generalized derivations, Amer. J. Math. 64 (1942), 677 – 694. · Zbl 0063.02028 [4] N. Jacobson and C. E. Rickart, Jordan homomorphisms of rings, Trans. Amer. Math. Soc. 69 (1950), 479 – 502. · Zbl 0039.26402 [5] Nathan Jacobson, Completely reducible Lie algebras of linear transformations, Proc. Amer. Math. Soc. 2 (1951), 105 – 113. · Zbl 0043.26803 [6] -, Simple Lie algebras over a field of characteristic 0, Duke Math. J. vol. 4 (1938) p. 694. [7] N. Jacobson, General representation theory of Jordan algebras, Trans. Amer. Math. Soc. 70 (1951), 509 – 530. · Zbl 0044.02503 [8] Eugene Schenkman, A theory of subinvariant Lie algebras, Amer. J. Math. 73 (1951), 453 – 474. · Zbl 0054.01804
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