Algebraic Tabulation of Clebsch-Gordan Coefficients of SU3 for the Product (λ, μ)⊗ (1, 1) of Representations of SU3
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Publication:5331133
DOI10.1063/1.1704329zbMath0125.40801OpenAlexW2093623384MaRDI QIDQ5331133
No author found.
Publication date: 1965
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.1704329
Applications of Lie groups to the sciences; explicit representations (22E70) Finite-dimensional groups and algebras motivated by physics and their representations (81R05)
Related Items (17)
On the Representations of the Semisimple Lie Groups. V. Some Explicit Wigner Operators for SU3 ⋮ Expansion of Lie Groups and Representations of SL(3, C) ⋮ Unitary Representations of the Group SL(3, C) in an SU(3) Basis ⋮ Explicit canonical tensor operators and orthonormal coupling coefficients of SU(3) ⋮ SYMPLECTIC AND ORTHOGONAL LIE ALGEBRA TECHNOLOGY FOR BOSONIC AND FERMIONIC OSCILLATOR MODELS OF INTEGRABLE SYSTEMS ⋮ On biorthogonal and orthonormal Clebsch–Gordan coefficients of SU(3): Analytical and algebraic approaches ⋮ Coefficients of vector addition of class II representations of SU(n) ⋮ Optimally defined Racah–Casimir operators for su(n) and their eigenvalues for various classes of representations ⋮ The Clebsch-Gordan coefficients of SU(3) and the orthogonalization problem ⋮ Irreducible tensors for the group SU\(_ 3\) ⋮ Spectral resolution of \(\mathrm{SU}(3)\)-invariant solutions of the Yang-Baxter equation ⋮ Algebraic Tabulation of the Clebsch-Gordan Coefficients for Reduction of the Product (λ, μ) ⊕ (3, 0) of Irreducible Representations of SU(3) ⋮ Canonical quantization of SU(3) Skyrme model in a general representation ⋮ General Coupling Coefficients for the Group SU(3) ⋮ Matrix Products and the Explicit 3, 6, 9, and 12-j Coefficients of the Regular Representation of SU(n) ⋮ Substitution Group and Mirror Reflection Symmetry in Special Unitary Groups ⋮ A generalized Regge identity for Wigner coefficients
Cites Work
- Collective motion in the nuclear shell model. I. Classification schemes for states of mixed configurations
- The reduction of the product of three 8-dimensional representations of U(3) and SU(3) into irreducible representations
- Unitary symmetry in theories of elementary particles: the reduction of products of representations of the groups U (3) and SU (3)
- Simple Groups and Strong Interaction Symmetries
- Invariant operators of the casimir type
- Note on Unitary Symmetry in Strong Interactions
- Tensor Methods and a Unified Representation Theory of SU3
- Generalized Shmushkevich Method: Proof of Basic Results
- On the Representations of the Semisimple Lie Groups. II
- Matrix Elements of the Octet Operator of SU3
- Bases for the Irreducible Representations of the Unitary Groups and Some Applications
- The Octet Model and its Clebsch-Gordan Coefficients
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