宏观系统中指数分布与极值双曲分布的联合对称性

2018 IEEE 5th International Conference on Methods and Systems of Navigation and Motion Control (MSNMC) Pub Date : 2018-10-01 DOI:10.1109/MSNMC.2018.8576264

M. Delas

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引用次数: 0

摘要

提出了一种扩展熵法，该方法考虑了分布的有限性质和松弛过程的阶段特征。系统代理(载体和资源)的动力学特性决定了分布类型。载流子松弛时间较短时，形成指数分布;动态资源较灵活时，形成极端重尾双曲线分布。指数分布和极端双曲分布具有组合对称性，这是对单一状态的不同统计解释。

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Combined Symmetry of Exponential and Extreme Hyperbolic Distributions in Macrosystems

An extended entropy method has been developed that accounts for the finite properties of distributions and the stagewise character of relaxation processes. The kinetic properties of system agents (carriers and resources) determine the distribution type. If the time of relaxation of carriers is shorter, the exponential distribution is formed, whereas if the dynamic resources are more agile, an extreme heavy-tail hyperbolic distribution is formed. The exponential and extreme hyperbolic distributions have been found to possess combined symmetry, which is a different statistical interpretation of a single state.

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来源期刊

2018 IEEE 5th International Conference on Methods and Systems of Navigation and Motion Control (MSNMC)

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