1968
DOI: 10.1103/physrev.166.1121
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Inelastic Deuteron Scattering and (d, p) Reactions from Isotopes of Ti. V.Ti(d, d

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1969
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Cited by 83 publications
(7 citation statements)
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“…The experimental value differs depending on the optical-model parameters used to analyse the 50 Ti(d, p) experiment: 0.54 and 0.37 with different parameters. 19) The spectroscopic factor obtained by the present calculation is 0.47 which is in good agreement with the experiment. This quantity reflects a strong mixing between one-nucleon excitation from the sd to pf shell (33%) and the excitation from the pf to sdg shell (67%).…”
Section: §1 Introductionsupporting
confidence: 88%
See 1 more Smart Citation
“…The experimental value differs depending on the optical-model parameters used to analyse the 50 Ti(d, p) experiment: 0.54 and 0.37 with different parameters. 19) The spectroscopic factor obtained by the present calculation is 0.47 which is in good agreement with the experiment. This quantity reflects a strong mixing between one-nucleon excitation from the sd to pf shell (33%) and the excitation from the pf to sdg shell (67%).…”
Section: §1 Introductionsupporting
confidence: 88%
“…However, we find that the 9/2 + 1 state of 51 Ti provides an important clue to determine the location of the 0g 9/2 orbit because it has a large 0g 9/2 spectroscopic factor for the 50 Ti(d, p) reaction. 19) We thus determine the singleparticle energy of 0g 9/2 so that this energy level can be exactly reproduced. On the other hand, since the remaining sdg orbits are of less importance, it is reasonable to determine their single-particle energies schematically: the energy splitting of the neutron sdg orbits, which are defined by the effective single-particle energies on top of 48 Ca, is to follow that of the v ls l · s spin-orbit potential, where v ls = −1.8 MeV.…”
Section: §1 Introductionmentioning
confidence: 98%
“…In these calculations, (i) naturaland unnatural-parity states are calculated from the full 0hω and 1hω configurations, (ii) the effective interaction is constructed by analogy to the SDPF-MU interaction: USD (sd) + GXPF1B(pf ) + (refined) V MU (for the remaining two-body matrix elements) [28], and (iii) the single-particle energy of the g 9/2 orbital was chosen to reproduce the excitation energy of the 51 Ti(9/2 + 1 ) state, for which C 2 S was measured to be reasonably large [29]. The calculated C 2 S of 0.47 agrees well with the experimental values of 0.54 or 0.37 for 51 Ti [29]. The singleparticle energies (SPEs) of the other sdg orbitals follow schematic spin-orbit splitting, not affecting C 2 S(g 9/2 ).…”
mentioning
confidence: 99%
“…12 The spectroscopic strength for the (He 3 ,<f) transition to the 9433-keV level is 0.6, whereas the corresponding (d,p) strength, when divided by 2T+1 = 7, is0.4. 13 Table IV, which includes only those transitions for which a cross section was measured. From the data of Tables I and IV the ratio of spectroscopic strengths for the V 51 and V 49 ground-state transitions is S(V 51 )/S(V 49 )=1.5.…”
Section: Discussionmentioning
confidence: 99%