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首页> 外文期刊>Modern Physics Letters, B. Condensed Matter Physics, Statistical Physics, Applied Physics >A short review of elementary properties and possible applications of deformed q-algebra derived from non-extensive Tsallis entropy
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A short review of elementary properties and possible applications of deformed q-algebra derived from non-extensive Tsallis entropy

机译:由非广义Tsallis熵推导的变形q代数的基本性质及其可能应用的简短回顾

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摘要

Tsallis entropy introduced in 1988 is considered to have obtained new possibilities to construct generalized thermodynamical basement for statistical physics expanding classical Boltzmann-Gibbs-Shannon thermodynamics for non-equilibrium states. During the last two decades this q-generalized theory has been successfully applied to a considerable amount of physically interesting complex phenomena. The authors would like to present a short rewiev, the applications and the elementary properties of some operators in deformed q-algebra derived from Tsallis definition of non-extensive entropy based on the definitions of the q-logarithm and the q-exponential. The new definition of the q-root is also introduced.
机译:1988年引入的Tsallis熵被认为为构造统计物理的广义热力学基础提供了新的可能性,从而扩展了非平衡态的经典Boltzmann-Gibbs-Shannon热力学。在过去的二十年中,这种q广义理论已成功地应用于大量物理上有趣的复杂现象。作者想简要介绍一下,根据q对数和q指数的定义,从Tsallis非扩展熵的Tsallis定义导出变形q代数中某些算子的应用和基本性质。还介绍了q根的新定义。

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