2013
DOI: 10.1166/jap.2013.1028
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Longitudinal Electron Scattering Form Factors for <SUP>50,</SUP><SUP> 52,</SUP><SUP>54</SUP>Cr

Abstract: The form factor for inelastic electron scattering to 2 + and 4 + states in 50,52,54 Cr have been studied in the framework of shell model. The calculation is performed in the (0f7/2,1p3/2,0f5/2,1p1/2). Longitudinal C2 and C4 multipolarity are investigated for these states. Core polarization effect are included through the first order perturbation theory and the matrix element are calculated with MSDI. The inclusion of core polarization leads to an enhancement of the calculated form factor, improving good agreem… Show more

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Cited by 4 publications
(3 citation statements)
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“…In another study carried out by Selman et al [13], the form factor for inelastic electron scattering to 2+ and 4+ states in 50,52,54 Cr have been examined by the use of the shell model. Longitudinal C2 and C4 multipolarity are studied for these states.…”
Section: Oxbash Codementioning
confidence: 99%
“…In another study carried out by Selman et al [13], the form factor for inelastic electron scattering to 2+ and 4+ states in 50,52,54 Cr have been examined by the use of the shell model. Longitudinal C2 and C4 multipolarity are studied for these states.…”
Section: Oxbash Codementioning
confidence: 99%
“…These effects can be considered as a polarization of core protons by the valence protons and neutrons. Core polarization effects can be treated either by connecting the ground state to the J-multipole ω  n giant resonances [4], where the shape of the transition densities for these excitations is given by Tassie model [5], or by using a microscopic theory [6][7][8] which permits one particle-one hole (1p-1h) excitations of the core and also of the model space to describe these longitudinal excitations. Comparisons between theoretical and observed longitudinal electron scattering form factors have long been used as stringent test of models of nuclear structure.…”
Section: Introductionmentioning
confidence: 99%
“…These effects can be considered as a polarization of core protons by the valence protons and neutrons. Core polarization effects can be treated either by connecting the ground state to the J-multipole   n giant resonances [4], where the shape of the transition densities for these excitations is given by Tassie model [5] or by using a microscopic theory [6][7][8][9][10] which permits one particle-one hole (1p-1h) excitations of the core and also of the model space to describe these longitudinal excitations. Comparisons between theoretical and observed longitudinal electron scattering form factors have long been used as stringent test of models of nuclear structure.…”
Section: Introductionmentioning
confidence: 99%