Lie superalgebras: definition and first examples¶
Gorelik, M. (2021). Lie superalgebras: definition and first examples: definition and first examples,” slide 2 of *Kac-Moody superalgebras and Duflo-Serganova functors. Kac-Moody superalgebras and Duflo-Serganova functors.
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- Lie Superalgebra
- The even part is an ordinary Lie algebra, and the odd part is its module; these consequences do not replace the full graded Jacobi obligation.
This sourceGives the signed axioms and $\mathfrak{gl}(m|n)$ block parity.
- The even part is an ordinary Lie algebra, and the odd part is its module; these consequences do not replace the full graded Jacobi obligation.
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