The Weighed Average Geodetic of Distributions of Probabilities in the Statistical Physics
Physical Science International Journal · pp. 345–354 · Published 20 Nov 2013
10.9734/PSIJ/2014/3910Abstract
The results obtained in [(1; 2)] for the statistical distributions at studying algebra of decision rules and natural geometry generated by it, are applied to estimations of the nonequilibrium statistical operator and superstatistics. The expressions for the nonequilibrium statistical operator and superstatistics are derived as special cases of the weighted geodetic average of the probability distributions.
References (7)
- 1 An introduction to probability theory and its applications [DOI]
- 2 Introduction to Thermodynamics [DOI]
- 3 Statistical Mechanics of Nonequilibrium Processes [DOI]
- 4 Statistical decision rules and optimal inference
- 5 Lifetime of System and Nonequilibrium Statistical Operator Method [DOI]
- 6 Nonequilibrium Statistical Thermodynamics [DOI]
- 7 First-Passage Time: A Conception Leading to Superstatistics. I. Superstatistics with Discrete Distributions [DOI]
Cited by 1
V. Ryazanov · 2021
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