Study on the angular dependence of the average energy loss for ions in solids
- 1 April 1984
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review A
- Vol. 29 (4) , 1838-1843
- https://doi.org/10.1103/physreva.29.1838
Abstract
By using the transport theory, we have derived a general expression which connects , the average energy loss measured at different emergence angles, and , the average elastic and inelastic energy loss in a single scattering as a function of the scattering angle , for ions transmitted through thin films. In this way, the effect of multiple scattering on the angular dependence of the energy loss is properly taken into account. By means of this procedure the average energy-loss function is retrieved from experimental data, as we show for the cases of 50-200-keV on C and A1 foils.
Keywords
This publication has 15 references indexed in Scilit:
- Energy loss of 300-keVHe+andN+in 150- to 800-Å carbon foilsPhysical Review B, 1982
- Geometrical effect on the measurement of stopping power: Angle-dependent energy loss of 7-MeV protons in metallic and organic thin foilsPhysical Review A, 1982
- The Impact‐Parameter Dependence of Energy Losses in Proton Scattering by Gold AtomsPhysica Status Solidi (b), 1982
- Modification of the theory of energy-angle distributions of low energy heavy particles after penetration through matter by Meyer, Klein, and WedellRadiation Effects, 1982
- Influence of multiple scattering on the measurement of the ionization probability of inner shellsNuclear Instruments and Methods, 1979
- The energy–angle distribution of heavy particles penetrating solidsPhysica Status Solidi (b), 1977
- Elastic and electronic stopping cross-sections for sodium and argon projectiles in carbonRadiation Effects, 1976
- Stopping power of fast protons under channeling conditionsPhysical Review B, 1974
- Energy loss of charged particles in crystalsRadiation Effects, 1974
- Structure effects in low-energy electronic stoppingProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1969