1958
DOI: 10.1071/ph580490
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The Photodisintegration of Nuclei with Z Between 9 and 30

Abstract: SummaryIt is pointed out that the Danos-Okamoto effect (splitting of the giant resonance for non-spherical nuclei into two components) should be more readily observable in the region 9<;Z<;30 than in the rare earth region where the initial search for the effect has been made. The ratio of the energies of the two components of the split resonance depends on the deformation of the nucleus from spherical shape. Deformations are even larger in this region of atomic number than for the rare earth nuclei, whose intr… Show more

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Cited by 19 publications
(4 citation statements)
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References 18 publications
(28 reference statements)
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“…It has been pointed out by Spicer 19 that splitting of the giant resonances should be exhibited for nuclei with atomic numbers between 9 and 30, since there is evidence that a considerable number of nuclei in this range are highly deformed. Both V and Co giant resonances exhibit such splitting to a marked degree, and thus yield intrinsic quadrupole moments.…”
Section: Discussionmentioning
confidence: 99%
“…It has been pointed out by Spicer 19 that splitting of the giant resonances should be exhibited for nuclei with atomic numbers between 9 and 30, since there is evidence that a considerable number of nuclei in this range are highly deformed. Both V and Co giant resonances exhibit such splitting to a marked degree, and thus yield intrinsic quadrupole moments.…”
Section: Discussionmentioning
confidence: 99%
“…9) confirms the existence of this small peak and extends the spectrum to a proton energy of 14 in o(7,p) of our experiment and a(y,n) as derived by Geller provides support for charge symmetry of nuclear forces. The a(7,n) of Milone et al 3 6 at a bremsstrahlung endpoint energy of 31 Niev is not in agreement with our proton spectra; but because of the statistics of the (7,n) experiment the difference is probably not significant.…”
Section: A Excitation and Energy Distribution Experimentsmentioning
confidence: 36%
“…2 For the special case of the two-line fit (i.e., for deformed nuclei which do have a symmetry axis), the elastic part for a nucleus of ground-state spin j can be shown to be 35 j(2j-l)/(j+l)(2j+3) times the total given by Eq. (14).…”
Section: Ll 12 2 +1mentioning
confidence: 95%
“…The results appropriate for a two-line fit can be obtained directly from Eq. (13) by setting ci=cT2=|o-i2 and L\-Z 2 = Ln: -d s <T-\ T /13+cosV\/ 1 -dQJ \ 10 0 XKLm-L^+^-^J (14) In this case, o r a=flri+(r2+cr 3 =2o'i+o'3. (Note that <r 3 /2\ and Z 3 <7 3 /2X are equivalent to a/3 and a/3 in the notation used by Fuller and Hayward 229 ; similarly <r 2 /2X and Z 2 (T 2 /2X are 0/3 and b/3.…”
Section: Ll 12 2 +1mentioning
confidence: 98%