278 research outputs found

    Meson Production on the Nucleon in the Giessen K-Matrix Approach

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    Meson production on the proton is described in a coupled channels K-matrix approach. Both hadronic and photonic scenarios are taken into account on the same theoretical footing. At tree-level the Born amplitudes are obtained from an effective Lagrangian with phenomenologically adjustable coupling constants. The spectral distributions, resonances and their width and the background contributions are obtained within the same approach, thus accounting properly for interference effects. Applications to omega- and associated strangeness production on the proton are discussed.Comment: 11 pages, 6 Figures, Proc. Int. Workshop NSTAR 2005 at Tallahassee, Fl., Oct. 200

    Spin-5/2 resonance contributions to the pion-induced reactions for energies s⩽\sqrt{s}\leqslant2.0 GeV

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    The spin-\ffh resonance effects are studied within the coupled channel effective Lagrangian model for baryon resonance analysis. We extend our previous hadronic calculations to incorporate the D15D_{15}, F15F_{15}, D35D_{35}, F35F_{35} states. While the effect of the spin-\ffh resonances to the ηN\eta N, KΛK \Lambda, and KΣK \Sigma reactions are small, the contribution to the ωN\omega N is found to be important. The results for the 'conventional' and Pascalutsa-like spin-\ffh descriptions are discussed. \PACS{{11.80.-m},{13.75.Gx},{14.20.Gk},{13.30.Gk}}Comment: Eur. J Phys. A (in print

    2Ï€2\pi production in the Giessen coupled-channel model

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    We present a coupled-channel Lagrangian approach (GiM) to describe the πN→πN\pi N \to \pi N, 2πN2\pi N scattering in the resonance energy region. The 2πN2\pi N production has been significantly improved by using the isobar approximation with σN\sigma N and πΔ(1232)\pi \Delta(1232) in the intermediate state. The three-body unitarity is maintained up to interference pattern between the isobar subchannels. The scattering amplitudes are obtained as a solution of the Bethe-Salpeter equation in the KK matrix approximation. As a first application we perform a partial wave analysis of the πN→πN\pi N \to \pi N, π0π0N\pi^0\pi^0 N reactions in the Roper resonance region. We obtain RσN(1440)=27−9+4R_{\sigma N}(1440)=27^{+4}_{-9}\,\% and RσN(1440)=12−3+5R_{\sigma N}(1440)=12^{+5}_{-3}\,\% for the σN\sigma N and πΔ\pi \Delta decay branching ratios of N∗(1440)N^*(1440) respectively. The extracted πN\pi N inelasticities and reaction amplitudes are consistent with the results from other groups.Comment: replaced with the published versio

    Eta-meson production in the resonance energy region

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    We perform an updated coupled-channel analysis of eta-meson production including all recent photoproduction data on the proton. The dip observed in the differential cross sections at c.m. energies W=1.68 GeV is explained by destructive interference between the S11(1535)S_{11}(1535) and S11(1560)S_{11}(1560) states. The effect from P11(1710)P_{11}(1710) is found to be small but still important to reproduce the correct shape of the differential cross section. For the π−N→ηN\pi^- N \to \eta N scattering we suggest a reaction mechanism in terms of the S11(1535)S_{11}(1535), S11(1560)S_{11}(1560), and P11(1710)P_{11}(1710) states. Our conclusion on the importance of the S11(1535)S_{11}(1535), S11(1560)S_{11}(1560), and P11(1710)P_{11}(1710) resonances in the eta-production reactions is in line with our previous results. No strong indication for a narrow state with a width of 15 MeV and the mass of 1680 MeV is found in the analysis. ηN\eta N scattering length is extracted and discussed.Comment: replaced with a published version, pole parameters and scattering lengths are adde

    eta-photoproduction in the resonance energy region

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    The η\eta production in the nucleon resonance energy region is studied within the unitary coupled-channels effective Lagrangian approach of the Giessen model. We demonstrate that the second peak recently observed in the cross section of η\eta photoproduction on the neutron at s\sqrt{s}=1.66 GeV can be explained in terms of coupled-channel effects due to S11(1650)S_{11}(1650) and P11(1710)P_{11}(1710) resonance excitations
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