1998
DOI: 10.1142/s0129083598000261
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Energy-Loss Effect in K-Shell Ionization

Abstract: The energy-loss effect of the projectile for direct inner-shell ionization cross sections by charged-particle impact has been examined. The relativistic and nonrelativistic calculations for K-shell ionization with and without the energy-loss effect are made in the plane-wave Born approximation and compared with the Brandt-Lapicki theory for the corrections of the relativistic and energy-loss effect. It is demonstrated that the Brandt-Lapicki method gives a good approximation to both relativistic and nonrelativ… Show more

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Cited by 5 publications
(10 citation statements)
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“…Indeed, Mukoyama has already demonstrated this to be the case. 51 Moreover, in the 0.12 < < 0.6 range, his cross sections for Cu, Ag, Au and U calculated with the exact limits for the momentum transfer and the Dirac hydrogenic wavefunctions exceeded-in line what is seen in Fig. 4-the results of the PWBA calculation that included the energy loss and relativistic effects according to the prescription of the ECPSSR theory.…”
Section: The Eecpsshsr Theorysupporting
confidence: 68%
See 1 more Smart Citation
“…Indeed, Mukoyama has already demonstrated this to be the case. 51 Moreover, in the 0.12 < < 0.6 range, his cross sections for Cu, Ag, Au and U calculated with the exact limits for the momentum transfer and the Dirac hydrogenic wavefunctions exceeded-in line what is seen in Fig. 4-the results of the PWBA calculation that included the energy loss and relativistic effects according to the prescription of the ECPSSR theory.…”
Section: The Eecpsshsr Theorysupporting
confidence: 68%
“…This indicates that the Brandt-Lapicki method for correction of the electronic relativistic effect should be used only with their energy-loss method' (the italic added for emphasis). 51 As seen in Fig. 5, the ECPSSR tables of Cohen and Harrigan 57 and the ECPSSR codes 26,58 that evaluate innershell cross sections with the exact momentum transfer limits overestimate the ECPSSR cross sections; at worse this miscalculation for K-shell ionization of uranium due to less the 1-MeV protons leads to almost a 30% overestimate.…”
Section: The Eecpsshsr Theorymentioning
confidence: 97%
“…However, it should be noted that the cross section σ PWBA K (θ, η) is calculated with approximate limits of momentum transfer and the correction for the energy-loss effect is made through the parameter z K . We have shown [27] that when the relativistic correction is made through m R η in f (θ, η) with the exact limits of momentum transfer, called the CPSSR model, the electronic relativistic effect [14], and the squares the SLBA by Reading et al [15]. is overestimated at low energies and gives larger values for σ PWBA K (θ, η).…”
Section: Resultsmentioning
confidence: 99%
“…Correct eCPSSR (equations (14) or (15)): the CPSSR cross sections using correct integration limits. Wrong eCPSSR (equation 13 Similar to Mukoyama [22], we shall rely on the criterion which type of calculation agrees better with the RPWBA values. In order to make the comparison possible, we calculated the cross section with exact limits on the momentum transfer and with the parameter θ S corrected for the PSS effect and multiplied the result by the Coulomb deflection factor (therefore the acronym eRPWBA-CPSS).…”
Section: Resultsmentioning
confidence: 99%
“…This recipe was not followed in the early cross section tabulation by Cohen and Harrigan [19] and the original ISICS code by Liu and Cipolla [20]. At low projectile velocities, a marked discrepancy was soon observed between the tabulated values [19,20] and the ECPSSR cross sections [21,22]. It was even believed that all codes using exact integration limits are incorrect and that only the original ECPSSR theory using the f S -function should be used [22].…”
Section: Introductionmentioning
confidence: 99%