1976
DOI: 10.1016/0375-9474(76)90301-8
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Inelastic processes and form factor effects in the 162, 164Dy(3He, d) reactions at 46.5 MeV

Abstract: The iss. isaDY(3He, d) reactions at EsHe = 46 .5 MeV are analyzed using the coupled channels Born approximation (CCBA) and improved form factors derived from a deformed Woods-Saxon potential. The latter are generated using the coupled channels procedure of Rost.

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Cited by 16 publications
(4 citation statements)
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“…However, to the best of our knowledge, this is the first time that the effect of the deformation is considered also on the radial form factor of the transfer reaction for exotic nuclei and, not only, for the calculation of the corresponding spectroscopic factor. As already shown in stable nuclei [15], there is a non-negligible effect on the radial extension of the form factor due to the deformation. One can only expect this effect to increase considerably in the case of halo nuclei.…”
Section: Introductionsupporting
confidence: 56%
“…However, to the best of our knowledge, this is the first time that the effect of the deformation is considered also on the radial form factor of the transfer reaction for exotic nuclei and, not only, for the calculation of the corresponding spectroscopic factor. As already shown in stable nuclei [15], there is a non-negligible effect on the radial extension of the form factor due to the deformation. One can only expect this effect to increase considerably in the case of halo nuclei.…”
Section: Introductionsupporting
confidence: 56%
“…In order to obtain the correct binding energy, the depth of the deformed well must finally be adjusted. This may not cause further problem, however, the iteration-relaxation method itself does not always converge to the desired solution, as reported e.g., by Broad et al [16]. This seems to be a general problem with these types of methods, since it is very difficult to design such a procedure so as to converge toward a specified solution, unless either the distance between eigenvalues is large or only the solution of a given type (say given k) with the lowest number of nodes is sought (compare also the difficulties reported by Kawai and Yazaki [17]).…”
Section: If the Multipole Expansion (18) Is Inserted Inmentioning
confidence: 53%
“…In this connection it must be noted that it is characteristic of well deformed nuclei that the level separations are not all large. The orbital reported in [16] A method of solving the problem of eigenstates in a deformed well, which is similar to the present one is that of using the Kapur-Peierls eigenstates with a spherical problem as expansion basis. These states are solutions of…”
Section: If the Multipole Expansion (18) Is Inserted Inmentioning
confidence: 69%
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