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26 April 2024
 
  » arxiv » 0912.2084

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Molecule model for kaonic nuclear cluster anti-KNN
M. Faber ; A. N. Ivanov ; P. Kienle ; J. Marton ; M. Pitschmann ;
Date 10 Dec 2009
AbstractWe analyse the properties of the kaonic nuclear cluster (KNC) ar{K}NN with the structure N(ar{K}N)_{I = 0}, having the quantum numbers I(J^{pi}) = {1/2}(0^-), and treated as a quasi-bound hadronic molecule state. We describe the properties of the hadronic molecule, or the KNC N(ar{K}N)_{I = 0}, in terms of vibrational degrees of freedom with oscillator wave functions. These wave functions, having the meaning of trial wave functions of variational calculations, are parameterised by the frequency of oscillations of the (ar{K}N)_{I = 0} pair, which is fixed in terms of the binding energy of the strange baryon resonance Lambda(1405), treated as a quasi-bound (ar{K}N)_{I = 0} state. The binding energy and width of the kaonic nuclear clusters are calculated in the heavy-baryon approximation by using chiral Lagrangians with meson-baryon derivative couplings invariant under chiral SU(3)xSU(3) symmetry. The results are B_{ar{K}NN} = 52.8 MeV and Gamma_{ar{K}NN} = Gamma^{( otpi)}_{ar{K}NN} + Gamma^{(pi)}_{ar{K}NN} = 86.6 MeV, where B_{ar{K}NN} is the binding energy and Gamma^{( otpi)}_{ar{K}NN} = 26.8 MeV and Gamma^{(pi)}_{ar{K}NN} = 59.8 MeV are the widths of non-pionic ar{K}NN o N Lambda^0, N Sigma and pionic ar{K}NN o NSigmapi decay modes, calculated for B_{ar{K}N} = 29 MeV and Gamma_{ar{K}N} = 40 MeV.
Source arXiv, 0912.2084
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