An effective Lagrangian fit to the latest CLAS data on gamma p to omega p identifies seven s-channel nucleon resonances (N(1520), N(1700), N(1720), N(1860), N(1875), N(1895) and N(2060)), with parameters compared to PDG.
Complex phase structure of the meson-baryon $T$-matrix
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abstract
The full complex phase structure of the meson-baryon reaction amplitude in coupled channels approach is investigated, including also the photon-baryon channel. The result may be viewed as a generalization of the well-known Watson's theorem. Furthermore, the complex phase structure is exhibited for the pole and nonpole parts of the reaction amplitude in such a way that it will serve as a convenient common starting point for constructing models with different levels of approximation, in particular, for building isobar models where the basic properties of the $S$-matrix can be maintained. Such models should be useful, especially, in coupled multichannel calculations, where a large amount of experimental data are considered in resonance analyses, a situation encountered in modern baryon spectroscopy. In particular, it is shown that the unitarity of the pole part of the $T$-matrix arises automatically from the dressing mechanism inherent in the basic scattering equation. This implies that no separate conditions are required for making this part of the resonance amplitude unitary as it has been done in some of the existing isobar models.
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Nucleon resonances in $\gamma p \to \omega p$ reaction
An effective Lagrangian fit to the latest CLAS data on gamma p to omega p identifies seven s-channel nucleon resonances (N(1520), N(1700), N(1720), N(1860), N(1875), N(1895) and N(2060)), with parameters compared to PDG.