LIE ALGEBRA AND INVARIANT TENSOR TECHNOLOGY FOR g2
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Publication:2746657
DOI10.1142/S0217751X01004335zbMath1003.17007arXivmath-ph/0103021WikidataQ115246410 ScholiaQ115246410MaRDI QIDQ2746657
Publication date: 23 June 2002
Published in: International Journal of Modern Physics A (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math-ph/0103021
Related Items (5)
THE SPHERE S6VIEWED AS A G2/SU(3) COSET SPACE ⋮ Integrability and braided tensor categories ⋮ Exceptional deconfinement in \(G(2)\) gauge theory ⋮ A hidden supersymmetry of supersymmetric mechanics on the sphere \(S^6\) ⋮ DEVELOPMENT OF A UNIFIED TENSOR CALCULUS FOR THE EXCEPTIONAL LIE ALGEBRAS
Cites Work
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- On characteristic equations, trace identities and Casimir operators of simple Lie algebras
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- Simple Groups and Strong Interaction Symmetries
- Generating functions for G2 characters and subgroup branching rules
- Casimir invariants and vector operators in simple and classical Lie algebras
- Quartic trace identity for exceptional Lie algebras
- GROUP THEORY FACTORS FOR FEYNMAN DIAGRAMS
- Casimir operators of the exceptional group G2
- Structural zeros of Racah coefficients and exceptional Lie algebras
- Adjoint boson realization of SU(N) and a family of structural zeros of 6j coefficients
- Invariant tensors and Casimir operators for simple compact Lie groups
- Theory of Complex Spectra. IV
- Yang-Baxter algebra for the \(n\)-harmonic oscillator realisation of \(\text{Sp}(2n,{\mathbb{R}})\)
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