Global Deformations of a Lie Algebra of Type $$\bar{\boldsymbol{A}}_{\mathbf{5}}$$ in Characteristic 2

Author:

Kuznetsov M. I.,Chebochko N. G.

Publisher

Pleiades Publishing Ltd

Subject

General Mathematics

Reference18 articles.

1. A. N. Rudakov, ‘‘Deformations of simple Lie algebras,’’ Math. USSR (Iz. VUZ) 5, 1120–1126 (1971).

2. M. I. Kuznetsov and N. G. Chebochko, ‘‘Deformations of classical Lie algebras,’’ Sb. Math. 191, 1171–1190 (2000).

3. S. A. Kirillov, M. I. Kuznetsov, and N. G. Chebochko, ‘‘Deformations of a Lie algebra of type G2 of characteristic three,’’ Russ. Math. (Iz. VUZ) 44, 31–36 (2000).

4. A. I. Kostrikin, ‘‘A parametric family of simple Lie algebras,’’ Math. USSR Izv. 4, 751–764 (1970).

5. A. I. Kostrikin and M. I. Kuznetsov, ‘‘On deformations of classical Lie algebras of characteristic three,’’ Dokl. Math. 52, 33–35 (1995).

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1. Deformations of Symmetric Simple Modular Lie (Super)Algebras;Symmetry, Integrability and Geometry: Methods and Applications;2023-05-29

2. Deformations of Lie algebras of Type Dn and Their Factoralgebras over the Field of Characteristic 2;Russian Mathematics;2021-08

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