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Allison, Bruce N. 1945-

Lie algebras graded by the root systems BC_r, r \ge 2 / [electronic resource] Bruce Allison, Georgia Benkart, Yun Gao. - Providence, R.I. : American Mathematical Society, c2002. - 1 online resource (ix, 158 p. : ill.) - Memoirs of the American Mathematical Society, v. 751 0065-9266 (print); 1947-6221 (online); .

On t.p."[greater than or equal to]" appears as the greater than or equal to symbol.

Includes bibliographical references (p. 156-158).

I. Introduction II. The $\mathfrak $-module decomposition of a $\mathrm _r$-graded Lie algebra, $r \geq 3$ (excluding type $\mathrm _3$) III. Models for $\mathrm _r$-graded Lie algebras, $r \geq 3$ (excluding type $\mathrm _3$) IV. The $\mathfrak $-module decomposition of a $\mathrm _r$-graded Lie algebra with grading subalgebra of type $\mathrm _2$, $\mathrm _2$, $\mathrm _2$ or $\mathrm _3$ V. Central extensions, derivations and invariant forms VI. Models of $\mathrm _r$-graded Lie algebras with grading subalgebra of type $\mathrm _2$, $\mathrm _2$, $\mathrm _2$ or $\mathrm _3$ VII. Appendix: Peirce decompositions in structurable algebras

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Electronic reproduction.
Providence, Rhode Island :
American Mathematical Society.
2012


Mode of access : World Wide Web

ISBN: 9781470403447 (online)

Subjects--Topical Terms:
Lie algebras.

LC Class. No.: QA3 / .A57 no. 751

Dewey Class. No.: 510 s 512/.55