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論文資訊
- 類型：已發表論文
- 日期：2016-01-04
摘要
A multi-parametric version of the nonadditive 熵 S-q is introduced. This new entropic form, denoted by S-a,S-b,S-r, possesses many interesting 統計 properties, and it reduces to the 熵 Sq for b = 0, a = r := 1 - q (hence Boltzmann-Gibbs 熵 S-BG for b = 0, a = r -> 0). The construction of the 熵 Sa,b,r is based on a general group-theoretical approach recently proposed by one of us, Tempesta (2016). Indeed, essentially all the properties of this new 熵 are obtained as a consequence of the existence of a rational group law, which expresses the structure of Sa,b,r with respect to the composition of 統計ly independent subsystems. Depending on the choice of the parameters, the 熵 Sa,b,r can be used to cover a wide range of physical situations, in which the measure of the accessible phase space increases s
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