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原文連結
論文資訊
- 類型：已發表論文
- 日期：2017-02-01
摘要
The so called q-triplets were conjectured in 2004 [C. Tsallis, Physica A 340, 1 (2004)] and then found in nature in 2005 [L.F. Burlaga, A.F. Vinas, Physica A 356, 375 (2005)]. A relevant further step was achieved in 2005 [C. Tsallis, M. Gell-Mann, Y. Sato, PNAS 102, 15377 (2005)] when the possibility was advanced that they could reflect an entire infinite algebra based on combinations of the self-dual relations q -> 2 - q (additive duality) and q -> 1/q (multiplicative duality). The entire algebra collapses into the single fixed point q = 1, corresponding to the Boltzmann-Gibbs 熵 and 統計 mechanics. For q not equal 1, an infinite set of indices q appears, corresponding in principle to an infinite number of physical properties of a given 複雜系統 describable in terms of the so called q-statistics
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