Results 11 to 20 of about 7,899 (195)
Tsallis statistics and QCD thermodynamics* [PDF]
We summarize recent progress on the applications of Tsallis statistics to high energy and heavy ion physics. We also address the possible connections of this statistics with a fractal structure of hadrons.
Deppman Airton, Megías Eugenio
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Tsallis q-Statistics in Seismology
Non-extensive statistical mechanics (or q-statistics) is based on the so-called non-additive Tsallis entropy. Since its introduction by Tsallis, in 1988, as a generalization of the Boltzmann–Gibbs equilibrium statistical mechanics, it has steadily gained
Leonardo Di G. Sigalotti +2 more
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Renormalization Group Equation for Tsallis Statistics [PDF]
The nonextensive statistics proposed by Tsallis has found wide applicability, being present even in the description of experimental data from high energy collisions. A system with a fractal structure in its energy-momentum space, named thermofractal, was
Airton Deppman
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Gamow Temperature in Tsallis and Kaniadakis Statistics
Relying on the quantum tunnelling concept and Maxwell–Boltzmann–Gibbs statistics, Gamow shows that the star-burning process happens at temperatures comparable to a critical value, called the Gamow temperature (T) and less than the prediction of the ...
Hooman Moradpour +3 more
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Size limiting in Tsallis statistics [PDF]
Power law scaling is observed in many physical, biological and socio-economical complex systems and is now considered as an important property of these systems. In general, power law exists in the central part of the distribution.
Arneodo +40 more
core +4 more sources
Tsallis statistics and neurodegenerative disorders
In this paper, we perform statistical analysis of time series deriving from four neurodegenerative disorders, namely epilepsy, amyotrophic lateral sclerosis (ALS), Parkinson’s disease (PD), Huntington’s disease (HD).
Iliopoulos Aggelos C. +2 more
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Comparison of Tsallis statistics with the Tsallis-factorized statistics in the ultrarelativistic $pp$ collisions [PDF]
The Tsallis statistics was applied to describe the experimental data on the transverse momentum distributions of hadrons. We considered the energy dependence of the parameters of the Tsallis-factorized statistics, which is now widely used for the ...
Parvan, A. S.
core +2 more sources
Tsallis statistics and generalized uncertainty principle [PDF]
It has been argued that non-Gaussian statistics provide a natural framework to investigate semiclassical effects in the context of Planck-scale deformations of the Heisenberg uncertainty relation.
Giuseppe Gaetano Luciano
doaj +3 more sources
The standard map: From Boltzmann-Gibbs statistics to Tsallis statistics. [PDF]
AbstractAs well known, Boltzmann-Gibbs statistics is the correct way of thermostatistically approaching ergodic systems. On the other hand, nontrivial ergodicity breakdown and strong correlations typically drag the system into out-of-equilibrium states where Boltzmann-Gibbs statistics fails. For a wide class of such systems, it has been shown in recent
Tirnakli U, Borges EP.
europepmc +7 more sources
Tsallis statistics, fractals and QCD [PDF]
We study the non-extensive Tsallis statistics and its applications to QCD and high energy physics, and analyze the possible connections of this statistics with a fractal structure of hadrons. Then, we describe how scaling properties of Yang-Mills theories allow the appearance of self-similar structures in gauge fields, which actually behave as fractals.
Deppman, Airton +2 more
openaire +3 more sources

