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- W2011554865 abstract "The algebraic formulation of strong coupling is applied to the strong coupling of the ${mathrm{SU}}_{2}$-symmetric model in which all the partial waves of the $ensuremath{pi}$ mesons are included. The strong-coupling group is a semidirect product of the ${mathrm{SU}}_{2}ensuremath{bigotimes}{mathrm{SU}}_{2}$ internal symmetry group and an Abelian group which is generated by an infinite number of commuting generators corresponding to the vertices of the $ensuremath{pi}$ mesons in different orbital angular momentum states. A physically interesting irreducible representation of the group is obtained which consists of a series of irreducible representations of the $P$-wave strong-coupling group. The Regge recurrences of isobars appear in this series. Each degenerate multiplet of isobars is specified by three quantum numbers---spin $s$, isospin $i$, and an additional quantum number $v$---which satisfy the angular momentum triangular relation. The following form of mass formula is obtained: $M(s,i,v)={M}_{0}+{m}_{0}[x(xensuremath{-}1)s(s+1)+(1ensuremath{-}x)i(i+1)+xv(v+1)]$." @default.
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- W2011554865 date "1968-06-25" @default.
- W2011554865 modified "2023-09-24" @default.
- W2011554865 title "Strong Coupling of the Multi-Partial-Wave Meson Isotriplet" @default.
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- W2011554865 doi "https://doi.org/10.1103/physrev.170.1453" @default.
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