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- W2105456471 abstract "The decomposition of representations of supergroups into representations of subgroups is needed in practical applications. In this paper we set up and exploit a fruitful one-to-one correspondence between the Lie group branching SU (N+M)⊇SU(N)⊗SU(M)⊗U(1) and the supergroup branchings SU(N/M)⊇SU(N)⊗SU(M)⊗U(1) and SU(N1+N2/M1+M2)⊇SU(N1/M1) ⊗SU(N2/M2)⊗U(1). A simple and useful prescription is discovered for obtaining the SU(N/M) branching rules from those of SU(N+M) for any representation. A large class of examples, sufficient for many physical applications we can foresee, are explicitly worked out and tabulated." @default.
- W2105456471 created "2016-06-24" @default.
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- W2105456471 date "1982-07-01" @default.
- W2105456471 modified "2023-10-18" @default.
- W2105456471 title "Branching rules for the supergroup SU(<i>N</i>/<i>M</i>) from those of SU(<i>N</i>+<i>M</i>)" @default.
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- W2105456471 doi "https://doi.org/10.1063/1.525508" @default.
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