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：2024-11-06
摘要
We numerically investigate a geographical d-dimensional (d=1,2,3,4) Bianconi–Barabási-like model, characterized by preferential attachment growth mechanisms influenced by Euclidean distances and weighted edges. The weights of the edges follow a predetermined random probability distribution. This model is implemented through a straightforward energy-driven dynamics and exhibits the distribution of 'energy' per site in its quasi-stationary state. Across all 網絡s generated by this model, we observe q-exponential energy distributions over the entire parameter space, which exhibits that this model belongs to the realm of nonadditive q-entropies. Additionally, the time 演化 of the site energies, characterized by the dynamic βɛ-exponent, is analyzed.
※ 此為已發表論文，全文需透過期刊付費取得