本頁只刊出中文翻譯與中文說明；英文原文請見下方原文連結。
原文連結
論文資訊
- 類型：已發表論文
- 日期：2013-09-08
摘要
We numerically study a one-dimensional system of N classical localized planar rotators coupled through interactions which decay with distance as 1/r(alpha) (alpha >= 0). The approach is a first principle one (i.e., based on Newton's law), and yields the probability distribution of momenta. For alpha large enough and N >> 1 we observe, for longstanding states, the Maxwellian distribution, landmark of Boltzmann-Gibbs thermostatistics. But, for alpha small or comparable to unity, we observe instead robust fat-tailed distributions that are quite well fitted with q-Gaussians. These distributions extremize, under appropriate simple constraints, the nonadditive 熵 S-q upon which nonextensive 統計 mechanics is based. The whole scenario appears to be consistent with non遍歷ity and with the thesis of the
※ 此為已發表論文，全文需透過期刊付費取得