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Generalized thermostatistics based on multifractal phase space
Generalized thermostatistics based on multifractal phase space
2006-01-30
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arxiv.org/abs/cond-mat/0601665v3
Physics
Condensed Matter
Statistical Mechanics
8 pages, LaTeX
Scientific paper
We consider the self-similar phase space with reduced fractal dimension $d$ being distributed within domain $01$ of the multifractal function $\tau(q)= qd(q)-f(d(q))$, being the specific heat, $q\in(1,\infty)$ is multifractal parameter. In this way, the equipartition law is shown to take place. Optimization of the multifractal spectrum $f(d)$ derives the relation between the statistical weight and the system complexity.
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