Lie Algebras Graded by the Root Systems BCror, R[Greater Than or Equal To] 2

Author/creator Allison, Bruce N., 1945- Author
Other author Benkart, Georgia 1949- Author
Other author Gao, Yun 1963- Author
Format Electronic
Publication InfoProvidence : American Mathematical Society
Description158 p. ill
Supplemental ContentFull text available from Memoirs of the American Mathematical Society - Backfile
Supplemental ContentFull text available from Ebook Central - Academic Complete
Subjects

SeriesMemoirs of the American Mathematical Society Ser. 158
Summary Annotation Introduction The $mathfrak{g}$-module decomposition of a $mathrm{BC}_r$-graded Lie algebra, $rge 3$ (excluding type $mathrm{D}_3)$ Models for $mathrm{BC}_r$-graded Lie algebras, $rge 3$ (excluding type $mathrm{D}_3)$ The $mathfrak{g}$-module decomposition of a $mathrm{BC}_r$-graded Lie algebra with grading subalgebra of type $mathrm{B}_2$, $mathrm{C}_2$, $mathrm{D}_2$, or $mathrm{D}_3$ Central extensions, derivations and invariant forms Models of $mathrm{BC}_r$-graded Lie algebras with grading subalgebra of type $mathrm{B}_2$, $mathrm{C}_2$, $mathrm{D}_2$, or $mathrm{D}_3$ Appendix: Peirce decompositions in structurable algebras References
Access restrictionAvailable only to authorized users.
Technical detailsMode of access: World Wide Web
Genre/formElectronic books.
LCCN 2002018394
ISBN9780821828113
ISBN0821828118 (Trade Paper) Active Record
Standard identifier# 9780821828113
Stock number00001436

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