Multinomial distribution as the most likely distribution of the stoichiometric composition of stochastically formednmers
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Multinomial distribution is presented as the most likely distribution of the stoichiometric composition of stochastically formednmers. The termnmer is used in a wide sense, meaning not only the usual species in polymer chemistry, but molecules or a well defined set of neighbouring atoms in a crystal lattice as well. As a practical example the authors present the statistical interpretation of the Mössbauer spectra of ferromagnetic FeCrNi alloys. The problem discussed may also serve as a model calculation for courses on statistical thermodynamics.
C. E. JOHNSON, M. S. RIDOUT, and T. E. CRANSHAW, Proc. Phys. Soc. 81 (1963) 1079.
G. K. WERTHEIM, V. JACCARINO, J. H. WERNICK, D. N. E. BUCHANAN, Phys. Rev. Lett. 12 (1964) 24.
I. VINCZE, I. A. CAMPBELL, J. Phys. F 3 (1973) 647.
M. B. STEARNS, Phys. Rev., 147 (1966) 439.
S. NAGY, K. ROMHÁNYI, A. VÉRTES, E. KUZMANN, Z. HEGEDÜS, Acta Metall., 31 (1983) 529.
S. NAGY, E. KUZMANN, A. VÉRTES, G. SZABÓ, G. KONCZOS, Nucl. Instr. Methods Phys. Res., B34 (1988) 217.
E. KUZMANN, R. OSHIMA, F. E. FUJITA, Proc. Int. Conf. Applications of the Mössbauer Effect, Jaipur, 1981, p. 553.
- Multinomial distribution as the most likely distribution of the stoichiometric composition of stochastically formednmers
Journal of Radioanalytical and Nuclear Chemistry
Volume 141, Issue 2 , pp 373-391
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