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Czasopismo
2015 | 60 | 2 | 361-366
Tytuł artykułu

Monte Carlo study of medium-energy electron penetration in aluminium and silver

Treść / Zawartość
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
Monte Carlo simulations are very useful for many physical processes. The transport of particles was simulated by Monte Carlo calculating the basic parameters such as probabilities of transmitted–reflected and angular-energy distributions after interaction with matter. Monte Carlo simulations of electron scattering based on the single scattering model were presented in the medium-energy region for aluminium and silver matters. Two basic equations are required the elastic scattering cross section and the energy loss. The Rutherford equation for the different screening parameters is investigated. This scattering model is accurate in the energy range from a few keV up to about 0.50 MeV. The reliability of the simulation method is analysed by comparing experimental data from transmission measurements.
Wydawca

Czasopismo
Rocznik
Tom
60
Numer
2
Strony
361-366
Opis fizyczny
Daty
wydano
2015-06-01
otrzymano
2014-07-15
zaakceptowano
2015-01-26
online
2015-06-22
Twórcy
  • Faculty of Arts and Sciences, Balikesir University, 10145 Balikesir, Turkey, Tel.: +90266 612 1000, Fax: +90266 612 1215, aydina@balikesir.edu.tr
autor
  • Institute of Science and Technology, Department of Physics, Balikesir University, 10145 Balikesir, Turkey
Bibliografia
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  • 4. Shimizu, R., Kataoka, Y., Ikuta, T., Koshikawat, T., & Hashimoto, H. (1976). A Monte Carlo approach to the direct simulation of electron penetration in solids. J. Phys. D-Appl. Phys., 9, 101–114.[Crossref]
  • 5. Adesida, I., Shimizu, R., & Everhart, T. E. (1980). A study of electron penetration in solids using a direct Monte Carlo approach. J. Appl. Phys., 51(11), 5962–5969.[Crossref]
  • 6. Dep, P., & Nundy, U. (1988) A study of the penetration of electrons in compounds by Monte Carlo calculations. J. Phys. D-Appl. Phys., 21, 763–767.
  • 7. Shimizu, R., & Ze-Jun, D. (1992). Monte Carlo modeling of electron-solid interactions. Rep. Prog. Phys., 55, 487–531.[Crossref]
  • 8. Ivin, V. V., Silakov, M. V., Babushkin, G. A., Lu, B., Mangat, P. J., Nordquist, K. J., & Resnick, D. J. (2003). Modeling and simulation issues in Monte Carlo calculation of electron interaction with solid targets. Microelectron. Eng., 69, 594–605.[Crossref]
  • 9. Ding, Z. J., Salma, K., Li, H. M., Zhang, Z. M., Tokesi, K., Varga, D., Toth, J., Goto, K., & Shimizu, R. (2006). Monte Carlo simulation study of electron interaction with solids and surfaces. Surf. Interface Anal., 38, 657–663.[Crossref]
  • 10. Dapor, M. (1992). Monte Carlo simulation of backscattered electrons and energy from thick targets and surface films. Phys. Rev. B, 46(2), 618–625.[Crossref]
  • 11. Joy, D. C. (1991). An introduction to Monte Carlo simulations. Scanning Microscopy, 5(2), 329–337.
  • 12. Molière, G. (1947). Theory of scattering of fast charged particles. I. Single scattering in a screened Coulomb field. Z. Naturforsch. A, 2, 133–145.
  • 13. Nigam, B. P., Sundaresan, M. K., & Wu, T. Y. (1959). Theory of multiple scattering second Born approximation and corrections to Moliere’s work. Phys. Rev., 115, 491–502.[Crossref]
  • 14. Joy, D. C. (1955). Monte Carlo modeling for electron microscopy and microanalysis. New York: Oxford University Press.
  • 15. Kyriakou, I., Emfietzoglou, D., Nojeh, A., & Moscovitch, M. (2013). Monte Carlo study of electron-beam penetration and backscattering in multi-walled carbon nanotube materials: The effect of different scattering models. J. Appl. Phys., 113, 084303-11.[WoS][Crossref]
  • 16. Mayol, R., & Salvat, F. (1997). Total and transport cross sections for elastic scattering of electrons by atoms. Atom. Data Nucl. Data Tables, 65, 55–154.[Crossref]
  • 17. Jablonski, A., Salvat, F., & Powell, C. J. (2010). NIST electron elastic-scattering cross-section database – Version 3.2. National Institute of Standards and Technology Standard Reference Data Program. Gaithersburg, MD: National Institute of Standards and Technology.
  • 18. Liljequist, D. (1983). A simple calculation of inelastic mean free path and stopping power for 50 eV-50 keV electrons in solids. J. Phys. D-Appl. Phys., 16, 1567–1582.[Crossref]
  • 19. Gryzinski, M. (1965). Two-particle collisions. I. General relations for collisions in the laboratory system, two-particle collisions. II. Coulomb collisions in the laboratory system of coordinates, classical theory of atomic collisions. I. Theory of inelastic collisions. Phys. Rev., 138, A305, A322, A336.
  • 20. Ozmutlu, E. N., & Aydin, A. (1994). Monte-Carlo calculations of 50 eV-I MeV positrons in aluminum. Appl. Radiat. Isot., 45, 963–971.[Crossref][WoS]
  • 21. Aydın, A. (2000). Monte Carlo calculations of positron implantation profiles in silver and gold. Radiat. Phys. Chem., 59, 277–280.[Crossref]
  • 22. Aydın, A. (2005). Monte Carlo calculations of low energy positrons in silicon. Nukleonika, 50(1), 37–42.
  • 23. Aydın, A. (2009). Monte Carlo calculations of electrons in aluminum. Appl. Radiat. Isot., 67, 281–286.[PubMed][Crossref][WoS]
  • 24. Powell, C. J., & Jablonski, A. (2010). NIST electron inelastic mean free path database. Version 1.2. Gaithersburg, MD: National Institute of Standards and Technology. (SRD 71).
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Typ dokumentu
Bibliografia
Identyfikatory
Identyfikator YADDA
bwmeta1.element.-psjd-doi-10_1515_nuka-2015-0035
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