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原文連結
論文資訊
- 類型：已發表論文
- 日期：2023-05-01
摘要
The Boltzmann-Gibbs-von Neumann-Shannon additive 熵 SBG = k a i pi ln pi as well as its continuous and 量子 counterparts, constitute the grounding concept on which the BG 統計 mechanics is constructed. This magnificent theory has produced, and will most probably keep producing in the future, successes in vast classes of classical and 量子 systems. However, recent decades have seen a proliferation of natural, artificial and 社會 複雜系統s which defy its bases and make it inapplicable. This paradigmatic theory has been generalized in 1988 into the nonextensive 統計 mechanics-as currently referred to-grounded on the nonadditive 熵 Sq = k(1) Sigma p(i)(q) / q- 1 as well as its corresponding continuous and 量子 counterparts. In the literature, there exist nowadays over fifty 數學ly well defined entropic functional
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