exotic nuclei structure and reaction noyaux exotiques ... - IPN - IN2P3
exotic nuclei structure and reaction noyaux exotiques ... - IPN - IN2P3
exotic nuclei structure and reaction noyaux exotiques ... - IPN - IN2P3
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ing particles was thus obtained by combining the<br />
information on the beam (P xy <strong>and</strong> θ in ) <strong>and</strong> P′ xy .<br />
Result<br />
The excitation energy (E x ) spectrum of 12 O, produced<br />
from TKE <strong>and</strong> θ e of recoiling tritons, is<br />
shown in Fig. 1. A sharp peak is clearly observed<br />
at 0 MeV, which corresponds to the ground state<br />
of 12 O. One can see another peak at around 2<br />
MeV, indicating an excited state of 12 O. A Gaussian<br />
fit to the spectrum gives a peak energy of 1.8<br />
(4) MeV.<br />
Fig. 1: Excitation energy spectrum of 12 O.<br />
The dashed line denotes the 10 C + 2p decay<br />
threshold at –1.78 MeV. The red-hatched<br />
histogram shows the spectrum gated by θ cm<br />
= 35—45°.<br />
Differential cross sections deduced for the observed<br />
states are shown in Fig. 2 as a function of<br />
the center-of-mass scattering angle (θ cm ). Vertical<br />
bars represent statistical errors only, while the horizontal<br />
ones denote the size of the angular bin. The<br />
data were obtained by analyzing the individual<br />
spectra gated by the each angular bin. An example<br />
of the gated spectra is shown in Fig. 1 by the red<br />
FIG. 2: Differential cross sections of the 14 O<br />
(p,t) 12 O <strong>reaction</strong>. The experimental data are<br />
compared to the distorted-wave calculations<br />
for ΔL = 0 (full), 1 (dot-dashed) <strong>and</strong> 2.<br />
hatched histogram. We performed distorted-wave<br />
calculations with the code FRESCO [10], assuming<br />
a two-neutron cluster transfer. Bound state form<br />
factors for the two-neutron cluster were similar to<br />
those of Ref. [11]. We employed global opticalmodel<br />
potential parameters for proton [12] <strong>and</strong> triton<br />
[13]; use of the recent GDP08 global potential<br />
[14] in the exit channel led to qualitatively similar<br />
results. In Fig. 2, we compare the 14 O(p,t) data with<br />
calculations for ΔL = 0, 1 <strong>and</strong> 2. The pattern of the<br />
ΔL = 1 calculation is clearly incompatible with either<br />
angular distribution. While the ΔL = 0 distributions<br />
most closely match the data for both states,<br />
ΔL = 2 cannot be completely ruled out. We hence<br />
determine the spin-parity of the newly-observed<br />
state at 1.8(4) MeV to be 0 + or 2 + .<br />
Discussion<br />
The E x of the 12 O excited state is remarkably<br />
smaller compared to the second 0 + <strong>and</strong> first 2 +<br />
states of 14,16 O (E x ~ 6 MeV) with a firm shell closure<br />
at Z = 8. In marked contrast, it is much closer<br />
to those of the mirror partner 12 Be at E x ~ 2 MeV.<br />
The lowering of the 2 + <strong>and</strong> 0 + states in 12 Be is attributed<br />
to significant neutron sd-shell configurations.<br />
The lowered excited state in 12 O thus indicates<br />
that the proton shell closure at Z = 8 is diminishing.<br />
This demonstrates the persistence of mirror<br />
symmetry in the disappearance of the magic number<br />
8 between 12 O <strong>and</strong> 12 Be. Implications for the<br />
shell quenching mechanism were discussed in<br />
terms of the shell model <strong>and</strong> the cluster model in<br />
Ref. [1].<br />
References<br />
[1] D. Suzuki, H. Iwasaki, D. Beaumel et al., Phys.<br />
Rev. Lett. 103, 152503 (2009).<br />
[2] E. Pollacco et al., Eur. Phys. J. A 25, 287<br />
(2005).<br />
[3] D. E. Alburger et al., Phys. Rev. C 17, 1525<br />
(1978).<br />
[4] H. Iwasaki et al., Phys. Lett. B 491, 8 (2000).<br />
[5] S. Shimoura et al., Phys. Lett. B 560, 31 (2003).<br />
[6] P. Dolégéiviez et al., Nucl. Instrum. Methods A<br />
564, 32 (2006).<br />
[7] A. Joubert et al., in Proceedings of the Second<br />
Conference of the IEEE Particle Accelerator (IEEE,<br />
New York, NY, 1991), p. 594.<br />
[8] L. Bianchi et al., Nucl. Instrum. Methods A 276,<br />
509 (1989).<br />
[9] S. Ottini-Hustache et al., Nucl. Instrum. Methods<br />
A 431, 476 (1999).<br />
[10] I. J. Thompson, Comput. Phys. Rep. 7, 167<br />
(1988).<br />
[11] N. Keeley et al., Phys. Lett. B 646, 222 (2007).<br />
[12] A. J. Koning <strong>and</strong> J. P. Delaroche, Nucl. Phys.<br />
A 713, 231 (2003).<br />
[13] F. D. Becchetti <strong>and</strong> G. W. Greenless, Polarization<br />
Phenomena in Nuclear Reactions (The University<br />
of Wisconsin Press, Madison, 1971).<br />
[14] D. Y. Pang et al., Phys. Rev. C 79, 024615<br />
(2009).<br />
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