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  • Greiner, Walter (4)
  • Wahsweiler, Hans Georg (4)
  • Danos, Michael (2)
  • Delsanto, Pier Paolo (1)

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  • 1967 (3)
  • 1966 (1)

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  • Article (4)

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3- continuum states of O16 in the eigenchannel reaction theory (1966)
Wahsweiler, Hans Georg ; Danos, Michael ; Greiner, Walter
The complete 3- part of the S matrix for O16 has been computed in the one-particle, one-hole approximation. In the continuum states the isospin invariance is totally broken; analogous partial cross sections for protons and neutrons show large differences.
Continuum structure of Ca40 (1967)
Delsanto, Pier Paolo ; Wahsweiler, Hans Georg ; Greiner, Walter
The total S1- matrix of Ca40 has been calculated for excitation energies between 11 and 28 MeV. As typical results, the (γ, p0) and the total absorption cross sections are shown and compared with experiments. It is shown that the proper treatment of the one-particle, one-hole shell-model continuum accounts for most of the observed structures.
Angular distributions for the inverse photonuclear process in Si28 in the eigenchannel reaction theory (1967)
Wahsweiler, Hans Georg ; Greiner, Walter
Using the eigenchannel reaction theory we performed coupled-channel calculations for Si28 and computed the differential cross section for Al27(p, &#947;0)Si28 over the energy range 6 MeV<Ep <16 MeV. The obtained angular distributions are nearly constant over the whole energy range and agree with the experiment in that they are almost isotropic. Thus, it seems that in this framework we can give a natural explanation for the peculiar behavior of the Al27(p, &#947;0)Si28 cross section.
Continuum nuclear structure of O16 in the Eigenchannel reaction theory (1967)
Wahsweiler, Hans Georg ; Greiner, Walter ; Danos, Michael
The total particle-particle SJ matrix of O16 for spin J=1- and excitation energies between 15 and 27 MeV has been calculated in the eigenchannel reaction theory for several parameters of the Saxon-Woods potential and the two-body force. The many-body problem has been treated in the 1-particle-1-hole approximation. The photon channels have been included by perturbation theory. Surprisingly, the most important structure of the experimental cross sections is reproduced quite well in this simple approximation.
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