2002
DOI: 10.1103/physrevlett.89.272502
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Nature of Low-Energy Dipole Strength in Nuclei: The Case of a Resonance at Particle Threshold inP208b

Abstract: A high-resolution (gamma,gamma') study of the electric dipole response in 208Pb at the S-DALINAC reveals a resonance structure centered around the neutron emission threshold. Microscopic quasiparticle phonon model calculations in realistic model spaces including the coupling to complex configurations are able to describe the data in great detail. The resonance is shown to result from surface density oscillations of the neutron skin relative to an approximately isospin-saturated core. It also forms an integral … Show more

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Cited by 291 publications
(381 citation statements)
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“…However, we have a large disagreement with experimental data at E < 5 MeV. As one can see from [16], where the transitions between ground end excited states have been measured, the beginning of the 1 − excitation spectrum in [16] is 4.84 MeV, i.e. there is no 1 − transitions between ground and excited states below 4.84 MeV.…”
Section: Photon Strength Functionscontrasting
confidence: 67%
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“…However, we have a large disagreement with experimental data at E < 5 MeV. As one can see from [16], where the transitions between ground end excited states have been measured, the beginning of the 1 − excitation spectrum in [16] is 4.84 MeV, i.e. there is no 1 − transitions between ground and excited states below 4.84 MeV.…”
Section: Photon Strength Functionscontrasting
confidence: 67%
“…It is necessary to compare both sets of data with approximately the same smoothing. So, taking into account that the experimental resolution in the experimental data [13] is about 200 keV, we smoothed the data [16] with three smoothing parameters 100 keV, 200 keV, and 400 keV. As it can be expected, we obtained a rough agreement between both sets of experimental data at E > 4.84 MeV.…”
Section: Photon Strength Functionssupporting
confidence: 60%
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“…(41). In all cases, where one has a continuous channel index c, as for instance the radial coordinate r, this is an integral equation.…”
Section: Relativistic Rpa Formalismmentioning
confidence: 99%