1986
DOI: 10.1016/0375-9474(86)90053-9
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Central depression of the nuclear charge distribution

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Cited by 26 publications
(27 citation statements)
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“…The good agreement between the values extracted from the different minima after correction nicely demonstrates that the FSI effects are well under control at least as far as the position of the minima is concerned. For the charge distributions a systematic deviation of the dms radii extracted from the first and second diffraction minium has been found [5,6], which was related to the depression of the central density of the charge distribution in nuclei. It would be therefore very interesting, to investigate if such a central density suppression survives also into the mass density.…”
Section: Results From the Helm Modelmentioning
confidence: 95%
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“…The good agreement between the values extracted from the different minima after correction nicely demonstrates that the FSI effects are well under control at least as far as the position of the minima is concerned. For the charge distributions a systematic deviation of the dms radii extracted from the first and second diffraction minium has been found [5,6], which was related to the depression of the central density of the charge distribution in nuclei. It would be therefore very interesting, to investigate if such a central density suppression survives also into the mass density.…”
Section: Results From the Helm Modelmentioning
confidence: 95%
“…The nucleus 48 Ca has a larger core region of almost constant density but a smaller surface region, where the density drops from 90% to 10 [5]. For the model dependent analysis it is convenient to use Helm's model, which is known from the analysis of electron scattering data (see [5,6]) and allows to extract nuclear extension parameters in a transparent way. In this model the nuclear density is parameterized [5] by the convolution of a hard sphere distribution with a Gaussian.…”
Section: Form Factors In the Helm Modelmentioning
confidence: 99%
“…We have found that fitting the calculated PWBA electric charge form factor with an extended Helm model [63] instead of the simple Helm model of Sec. II A leads to similar conclusions on the behavior of R 0 and σ 2 along the isotonic chain.…”
Section: -7mentioning
confidence: 99%
“…In spite of the fact that the surface falloff of the Helm densities is of Gaussian type, the agreement at the surface between the mean field and the equivalent Helm charge distributions is in general satisfactory. We are aware that a better reproduction of the charge density can be achieved by using an extended Helm model fit up to larger values of the momentum transfer [62][63][64]. However, here we restrict ourselves to the two-parameter Helm model introduced in Sec.…”
Section: A N = 82 Isotonic Chainmentioning
confidence: 99%
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