An independent-electron model for charge-state distributions and beam-foil populations
The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is gi...
Ausführliche Beschreibung
Gespeichert in:
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| Format: |
E-Artikel |
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| Erschienen: |
1976 |
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| Umfang: |
Online-Ressource 12 |
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| Reproduktion: |
APS Digital Backfile Archive 1893-2003 |
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| Übergeordnetes Werk: |
Enthalten in: Physical review / A - College Park, Md., 1970, 14(1976), 6, Seite 2077-2088 |
| Übergeordnetes Werk: |
volume:14 ; year:1976 ; number:6 ; pages:2077-2088 ; extent:12 |
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| 520 | |a The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is given by the simple expression Pi=[n!i!(n-i)!] αn-i(1-α)i, where n is the number of electrons possible outside a closed core, and α is a parameter accounting for outer electrons. Modification of this expression in case the core becomes ionized is discussed. The model and its implications are compared to experimental data, and good agreement is generally found. | ||
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(DE-627)NLEJ248620177 (DE-601)aps:272d9886901d3b04b32aa130dd2c7b86a1cdb181 DE-627 ger DE-627 rakwb An independent-electron model for charge-state distributions and beam-foil populations 1976 Online-Ressource 12 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is given by the simple expression Pi=[n!i!(n-i)!] αn-i(1-α)i, where n is the number of electrons possible outside a closed core, and α is a parameter accounting for outer electrons. Modification of this expression in case the core becomes ionized is discussed. The model and its implications are compared to experimental data, and good agreement is generally found. APS Digital Backfile Archive 1893-2003 Veje, E. oth Enthalten in Physical review / A College Park, Md., 1970 14(1976), 6, Seite 2077-2088 Online-Ressource (DE-627)NLEJ248237853 (DE-600)1472694-4 1094-1622 nnns volume:14 year:1976 number:6 pages:2077-2088 extent:12 https://www.tib.eu/de/suchen/id/aps%3A272d9886901d3b04b32aa130dd2c7b86a1cdb181 Verlag Deutschlandweit zugänglich GBV_USEFLAG_U ZDB-1-APS GBV_NL_ARTICLE AR 14 1976 6 2077-2088 12 |
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(DE-627)NLEJ248620177 (DE-601)aps:272d9886901d3b04b32aa130dd2c7b86a1cdb181 DE-627 ger DE-627 rakwb An independent-electron model for charge-state distributions and beam-foil populations 1976 Online-Ressource 12 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is given by the simple expression Pi=[n!i!(n-i)!] αn-i(1-α)i, where n is the number of electrons possible outside a closed core, and α is a parameter accounting for outer electrons. Modification of this expression in case the core becomes ionized is discussed. The model and its implications are compared to experimental data, and good agreement is generally found. APS Digital Backfile Archive 1893-2003 Veje, E. oth Enthalten in Physical review / A College Park, Md., 1970 14(1976), 6, Seite 2077-2088 Online-Ressource (DE-627)NLEJ248237853 (DE-600)1472694-4 1094-1622 nnns volume:14 year:1976 number:6 pages:2077-2088 extent:12 https://www.tib.eu/de/suchen/id/aps%3A272d9886901d3b04b32aa130dd2c7b86a1cdb181 Verlag Deutschlandweit zugänglich GBV_USEFLAG_U ZDB-1-APS GBV_NL_ARTICLE AR 14 1976 6 2077-2088 12 |
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(DE-627)NLEJ248620177 (DE-601)aps:272d9886901d3b04b32aa130dd2c7b86a1cdb181 DE-627 ger DE-627 rakwb An independent-electron model for charge-state distributions and beam-foil populations 1976 Online-Ressource 12 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is given by the simple expression Pi=[n!i!(n-i)!] αn-i(1-α)i, where n is the number of electrons possible outside a closed core, and α is a parameter accounting for outer electrons. Modification of this expression in case the core becomes ionized is discussed. The model and its implications are compared to experimental data, and good agreement is generally found. APS Digital Backfile Archive 1893-2003 Veje, E. oth Enthalten in Physical review / A College Park, Md., 1970 14(1976), 6, Seite 2077-2088 Online-Ressource (DE-627)NLEJ248237853 (DE-600)1472694-4 1094-1622 nnns volume:14 year:1976 number:6 pages:2077-2088 extent:12 https://www.tib.eu/de/suchen/id/aps%3A272d9886901d3b04b32aa130dd2c7b86a1cdb181 Verlag Deutschlandweit zugänglich GBV_USEFLAG_U ZDB-1-APS GBV_NL_ARTICLE AR 14 1976 6 2077-2088 12 |
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(DE-627)NLEJ248620177 (DE-601)aps:272d9886901d3b04b32aa130dd2c7b86a1cdb181 DE-627 ger DE-627 rakwb An independent-electron model for charge-state distributions and beam-foil populations 1976 Online-Ressource 12 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is given by the simple expression Pi=[n!i!(n-i)!] αn-i(1-α)i, where n is the number of electrons possible outside a closed core, and α is a parameter accounting for outer electrons. Modification of this expression in case the core becomes ionized is discussed. The model and its implications are compared to experimental data, and good agreement is generally found. APS Digital Backfile Archive 1893-2003 Veje, E. oth Enthalten in Physical review / A College Park, Md., 1970 14(1976), 6, Seite 2077-2088 Online-Ressource (DE-627)NLEJ248237853 (DE-600)1472694-4 1094-1622 nnns volume:14 year:1976 number:6 pages:2077-2088 extent:12 https://www.tib.eu/de/suchen/id/aps%3A272d9886901d3b04b32aa130dd2c7b86a1cdb181 Verlag Deutschlandweit zugänglich GBV_USEFLAG_U ZDB-1-APS GBV_NL_ARTICLE AR 14 1976 6 2077-2088 12 |
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(DE-627)NLEJ248620177 (DE-601)aps:272d9886901d3b04b32aa130dd2c7b86a1cdb181 DE-627 ger DE-627 rakwb An independent-electron model for charge-state distributions and beam-foil populations 1976 Online-Ressource 12 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is given by the simple expression Pi=[n!i!(n-i)!] αn-i(1-α)i, where n is the number of electrons possible outside a closed core, and α is a parameter accounting for outer electrons. Modification of this expression in case the core becomes ionized is discussed. The model and its implications are compared to experimental data, and good agreement is generally found. APS Digital Backfile Archive 1893-2003 Veje, E. oth Enthalten in Physical review / A College Park, Md., 1970 14(1976), 6, Seite 2077-2088 Online-Ressource (DE-627)NLEJ248237853 (DE-600)1472694-4 1094-1622 nnns volume:14 year:1976 number:6 pages:2077-2088 extent:12 https://www.tib.eu/de/suchen/id/aps%3A272d9886901d3b04b32aa130dd2c7b86a1cdb181 Verlag Deutschlandweit zugänglich GBV_USEFLAG_U ZDB-1-APS GBV_NL_ARTICLE AR 14 1976 6 2077-2088 12 |
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an independent-electron model for charge-state distributions and beam-foil populations |
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An independent-electron model for charge-state distributions and beam-foil populations |
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The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is given by the simple expression Pi=[n!i!(n-i)!] αn-i(1-α)i, where n is the number of electrons possible outside a closed core, and α is a parameter accounting for outer electrons. Modification of this expression in case the core becomes ionized is discussed. The model and its implications are compared to experimental data, and good agreement is generally found. |
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The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is given by the simple expression Pi=[n!i!(n-i)!] αn-i(1-α)i, where n is the number of electrons possible outside a closed core, and α is a parameter accounting for outer electrons. Modification of this expression in case the core becomes ionized is discussed. The model and its implications are compared to experimental data, and good agreement is generally found. |
| abstract_unstemmed |
The foundations for an independent-electron model for charge-state distributions of heavy elements having passed through solids, as well as for beam-foil populations, are presented and discussed. It is proposed that the fraction Pi of particles with charge ie, e being the charge of the proton, is given by the simple expression Pi=[n!i!(n-i)!] αn-i(1-α)i, where n is the number of electrons possible outside a closed core, and α is a parameter accounting for outer electrons. Modification of this expression in case the core becomes ionized is discussed. The model and its implications are compared to experimental data, and good agreement is generally found. |
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