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原文連結
論文資訊
- 類型：已發表論文
- 日期：2013
摘要
Groupoid theory plays an important role in physics since the beginnings of 量子 mechanics. Recent developments in understanding symmetries in complex dynamical systems underpin the growing importance of groupoid theory also for 統計 mechanics. The q-Gaussian function is observed as the distribution function of many physical and 生物 systems and emerges naturally in the 統計 mechanics of non-遍歷 and 複雜系統s. A number of dynamical systems are characterized by pairs and triples of q-Gaussians. The aim of this work is to relate these triples of q-Gaussians with different q-values, representing intrinsic symmetries of the dynamical system at hand, such that any value of q can be mapped uniquely to any other value q'. We present a complete set of transformations of q-Gaussians by deriving a general map gam
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