Real forms of embeddings of maximal reductive subalgebras of the complex simple Lie algebras of rank up to 8
arXiv:1911.06575 · doi:10.1088/1751-8121/ab7c8c
Abstract
We give tables of noncompact real forms of maximal reductive subalgebras of complex simple Lie algebras of rank up to 8. These were obtained by computational methods that we briefly describe. We also discuss applications in theoretical physics of these embeddings.
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References in corpus (14)
- Unity of Superstring Dualities
- Symmetry structure of special geometries
- Conformal and Quasiconformal Realizations of Exceptional Lie Groups
- Euclidean-signature Supergravities, Dualities and Instantons
- Generalized Conformal and Superconformal Group Actions and Jordan Algebras
- Non-BPS Attractors in 5d and 6d Extended Supergravity
- Quasi-conformal actions, quaternionic discrete series and twistors: SU(2,1) and G_2(2)
- On the Magical Supergravities in Six Dimensions
- Charge Orbits of Extremal Black Holes in Five Dimensional Supergravity
- Spectrum Generating Conformal and Quasiconformal U-Duality Groups, Supergravity and Spherical Vectors
- Super-Ehlers in Any Dimension
- Jordan Pairs, E6 and U-Duality in Five Dimensions
- Non-Supersymmetric Magic Theories and Ehlers Truncations
- Hopf maps and Wigner's little groups