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Combinatorial basis and non-asymptotic form of the Tsallis entropy function

机译:Tsallis熵函数的组合基础和非渐近形式

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摘要

Using a q-analog of Boltzmann's combinatorial basis of entropy, the non-asymptotic non-degenerate and degenerate combinatorial forms of the Tsallis entropy function are derived. The new measures - supersets of the Tsallis entropy and the non-asymptotic variant of the Shannon entropy - are functions of the probability and degeneracy of each state, the Tsallis parameter q and the number of entities N. The analysis extends the Tsallis entropy concept to systems of small numbers of entities, with implications for the permissible range of q and the role of degeneracy.
机译:使用玻尔兹曼熵的q模拟,可以得到Tsallis熵函数的非渐近非简并简并的组合形式。新的度量-Tsallis熵的超集和Shannon熵的非渐近变体-是每个状态的概率和简并性,Tsallis参数q和实体数N的函数。分析将Tsallis熵的概念扩展到少量实体的系统,对q的允许范围和简并性的作用有影响。

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