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  • Four different approaches are used to describe the classic (Maxwell Boltzmann) and quantum (Fermi-Dirac, Einstein-Bose) distribution functions. The first approach is based on the kinetics of particles, the second one from the moments, the third one from the theory of probability and the fourth one from the fractal theory. It is shown that all approaches lead to the same results for defined boundary conditions. But the validity of the last one - the fractal approach - is much more general.
  • Four different approaches are used to describe the classic (Maxwell Boltzmann) and quantum (Fermi-Dirac, Einstein-Bose) distribution functions. The first approach is based on the kinetics of particles, the second one from the moments, the third one from the theory of probability and the fourth one from the fractal theory. It is shown that all approaches lead to the same results for defined boundary conditions. But the validity of the last one - the fractal approach - is much more general. (en)
Title
  • Statistics of Fractal Systems
  • Statistics of Fractal Systems (en)
skos:prefLabel
  • Statistics of Fractal Systems
  • Statistics of Fractal Systems (en)
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  • RIV/00216305:26310/12:PU100832!RIV13-MPO-26310___
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  • P(FR-TI1/144)
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  • 171202
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  • RIV/00216305:26310/12:PU100832
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  • fractal physics, classic and quantum statistics, kinetic theory, statistic theory, moment theory, fractal theory (en)
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  • [12DCE9C18873]
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  • Brno
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  • Brno, Czech Republic
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  • New trends in Physics
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  • Nešpůrek, Stanislav
  • Zmeškal, Oldřich
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  • Vysoké učení technické v Brně
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  • 978-80-214-4594-9
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  • 26310
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