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- W2014388713 abstract "The conjecture that inelastic states containing an $f$ meson should provide a natural-recurrence mechanism is investigated. We first treat coupled $Nensuremath{pi}$ and ${N}_{R}f$ channels where, in seeking a recurrence, ${N}_{R}$ denotes the previous recurrence. We establish that the attraction is always maximal for angular momentum and parity corresponding to the recurrence state. We concentrate on the ${frac{7}{2}}^{+}(T=frac{3}{2})$ and ${frac{9}{2}}^{+}(T=frac{1}{2})$ states, and find that the attraction is strong enough to produce resonances, in fact, as we have computed it, excessively so. We then consider coupled ${N}_{R}ensuremath{pi}$ and ${N}_{R}f$ states, and look for these resonances to occur in ${N}_{R}ensuremath{pi}$ scattering. The resonance positions determined by taking this point of view are vastly improved. In particular, if we invoke a static version of $mathrm{SU}(6)$ symmetry we obtain a ${frac{7}{2}}^{+}(T=frac{3}{2})$ resonant state in good agreement with observation." @default.
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- W2014388713 date "1965-10-11" @default.
- W2014388713 modified "2023-09-27" @default.
- W2014388713 title "Mechanisms for theT=12andT=32Recurrences" @default.
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- W2014388713 doi "https://doi.org/10.1103/physrev.140.b135" @default.
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