Abstract
The space distribution of energy absorbed in a substance during the passage of an electron beam has been determined with the aid of the Monte Carlo method.
Abbreviations
- fH-S :
-
density of Haudsmith-Saunderson distribution
- ℘e (cosθ):
-
Legendre polynomials
- z, A:
-
atomic number and atomic weight of an element
- β=v/c:
-
ratio of electron velocity to velocity of light
- Ek :
-
kinetic energy of an electron, MeV
- I(z):
-
mean ionization potential of atoms in the medium
- ΔE:
-
plasmon energy
- kc :
-
wavelength corresponding to effective interception
- a 0 :
-
Bohr radius
- m0 :
-
quiescent mass of an electron
- θ :
-
deflection angle of electron within an interval
Literature cited
M. I. Berger, NBS Tech. Note No. 187 (1963).
H. E. Bishop, Proc. Phys. Soc.,85, No. 547 (1965).
A. F. Akkerman, Yu. A. Andreev, and Yu. G. Lyutov, Fiz. Tverd. Tela,9, 766 (1967).
L. V. Spencer, Phys. Rev.,98, No. 6 (1955).
G. E. Gorelik and S. G. Rozin, Inzh.-Fiz. Zh.,21, No. 2 (1971).
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Translated from Inzhenerno-Fizicheskii Zhurnal, Vol. 22, No. 6, pp. 1110–1113, June, 1972.
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Gorelik, G.E., Rozin, S.G. Application of the Monte Carlo method for calculating the shape of the heat source generated by the action of electron beams on a substance. Journal of Engineering Physics 22, 772–774 (1972). https://doi.org/10.1007/BF00822991
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DOI: https://doi.org/10.1007/BF00822991