Maximal Subalgebras of the Classical Linear Lie Superalgebras

Author:

Shchepochkina Irina

Publisher

Birkhäuser Boston

Reference25 articles.

1. Bernstein J., Leites D., Invariant differential operators and irreducible representations of Lie superalgebras of vector fields, Sel. Math. Soy. 1 no. 2 (1981), 143–160.

2. Deligne P. et al., eds., Quantum fields and Strings: A Course for Math-ematicians. Vols. 1, 2. Material from the Special Year on Quantum Field Theory held at the Institute for Advanced Study, Princeton, NJ, 19961997. AMS, Providence, RI; Institute for Advanced Study (IAS), Princeton, NJ, 1999. Vol. 1: xxii+723 pp.; Vol. 2: pp. i—xxiv and 727–1501

3. Dixmier J., Algèbres enveloppantes, Gauthier-Villars, Paris, 1974; En-veloping algebras. Revised reprint of the 1977 translation. Graduate Studies in Mathematics, 11. American Mathematical Society, Providence, RI, 1996. xx+379 pp.

4. Dynkin E.B., Semisimple subalgebras of semisimple Lie algebras, Matem. Sbornik 30 (1952) (72), 349–462 (Russian) = English transi. in Moscow Math. Soc. Translations Ser. 2, v.6, 111–244.

5. Dynkin E.B., Maximal subgroups of classical groups, Trudy Moskovskogo Matem. obshchestva 1 (1952), (Russian) = English transl. in: Moscow Math. Soc. Translations Ser. 2, v.6, 245–378.

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