The shift operator technique for SO(7) in an [SU(2)]3 basis. I. Theory
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Publication:3216825
DOI10.1063/1.526045zbMath0554.22013OpenAlexW2029621226MaRDI QIDQ3216825
Patrick Dewilde, Joris Van der Jeugt
Publication date: 1984
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.526045
Related Items (3)
Multiparticle \(\mathcal{N} = 8\) mechanics with \(F(4)\) superconformal symmetry ⋮ The matrix representation of SO7 in an (SU2)3 basis ⋮ The shift operator technique for SO(7) in an [SU(2)3 basis. II. Applications]
Cites Work
- Shift operator approach of the spin-isospin supermultiplet state labelling problem: Eigenvalue determination of the \(\Omega\) and \(\Phi\) labelling operators
- O(3) shift operators: The general analysis
- SU(2)×SU(2) shift operators and representations of SO(5)
- Nonscalar extension of shift operator techniques for SU(3) in an O(3) basis. III. Shift operators of second degree in the tensor components
- The shift operator technique for SO(7) in an [SU(2)3 basis. II. Applications]
- Shift-operator techniques for the classification of multipole-phonon states. I. Properties of shift operators in the R(5) group
- Shift-operator techniques for the classification of multipole-phonon states. II. Eigenvalues of the quadrupole shift operator O0l
- Shift operator techniques for the classification of multipole-phonon states. III. The quadrupole-phonon eigenstates of O0l
- Shift operator techniques for the classification of multipole-phonon states: IV. Properties of shift operators in the G2 group
- Shift operator techniques for the classification of multipole-phonon states. V. Properties of shift operators in the R(7) group
- Shift operator techniques for the classification of multipole-phonon states. VI. Properties of nonscalar R(3) product operators in the R(2λ+1) groups
- Shift operator techniques for the classification of multipole-phonon states. VII. Self-consistent single step algorithm for R(5) O l eigenstate and eigenvalue determination
- Nonscalar extension of shift operator techniques for SU (3) in an O(3) basis. I. Theory
- Nonscalar extension of shift operator techniques for SU (3) in an O(3) basis. II. Applications
- SO(2n+1) in an SO(2n-3)⊗SU(2)⊗SU(2) basis. II. Detailed study of the symmetric representations of the SO(7) group
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