1979
DOI: 10.1016/0370-2693(79)91107-9
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Effect of the spin-orbit potential on the single particle levels in the superheavy region

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Cited by 38 publications
(31 citation statements)
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“…It is very likely that the main factor contributing to this difference is the spin-orbit interaction, or rather its isospin dependence [30,59,[62][63][64]. The role of the spin-orbit potential in determining the stability of SHE was posed already in the seventies [87,88]. The experimental determination of the centre of shell stability in the region of SHE will, therefore, be of extreme importance for pinning down the question of the spin-orbit force.…”
Section: Discussionmentioning
confidence: 99%
“…It is very likely that the main factor contributing to this difference is the spin-orbit interaction, or rather its isospin dependence [30,59,[62][63][64]. The role of the spin-orbit potential in determining the stability of SHE was posed already in the seventies [87,88]. The experimental determination of the centre of shell stability in the region of SHE will, therefore, be of extreme importance for pinning down the question of the spin-orbit force.…”
Section: Discussionmentioning
confidence: 99%
“…To calculate the total partition function Z we use the macroscopic-microscopic nuclear level density of [2]. The average occupancy f is computed from BCS occupation numbers based on single particle levels from an axially symmetric deformed Saxon-Woods potential [3] with parameters from [4] which reproduce experimental data well [5,6]. All major shells up to 11hω were included which allows to extend our calculations way beyond the previously studied pf +g 9/2 shell.…”
Section: Methodsmentioning
confidence: 99%
“…The results are obtained with a deformed, axially symmetric Woods-Saxon potential [35]. The deformation independent Woods-Saxon parameters (well depth, skin thickness, radius and spin-orbit constants) are taken from [36]. This parameterization of the Woods-Saxon potential was used previously in different RPA calculations, where a good agreement was achieved with experimental data, in particular for single M1 transitions at low energy, observed in (e, e ′ ) and (γ, γ ′ ) experiments [38,39].…”
Section: Calculation and Discussionmentioning
confidence: 99%
“…H 0 denotes the Hamiltonian for the quasiparticle mean field described by a deformed axiallysymmetric Woods-Saxon potential [36] …”
Section: Formalism Of the Deformed Qrpamentioning
confidence: 99%