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Fractal-cluster theory and thermodynamic principles of the control and analysis for the self-organizing systems

机译:分形簇理论与热力学原理的控制与分析   分析自组织系统

摘要

The theory of resource distribution in self-organizing systems on the basisof the fractal-cluster method has been presented. This theory consists of twoparts: determined and probable. The first part includes the static and dynamiccriteria, the fractal-cluster dynamic equations which are based on thefractal-cluster correlations and Fibonacci's range characteristics. The secondpart of the one includes the foundations of the probable characteristics of thefractal-cluster system. This part includes the dynamic equations of theprobable evolution of these systems. By using the numerical researches of theseequations for the stationary case the random state field of the one in thephase space of the $D$, $H$, $F$ criteria have been obtained. For thesocio-economical and biological systems this theory has been tested.
机译:提出了基于分形聚类方法的自组织系统资源分配理论。该理论包括两部分:确定的和可能的。第一部分包括静态和动态准则,基于分形-聚类相关性和斐波那契距离特征的分形-聚类动力学方程。第二部分包括分形-聚类系统可能特性的基础。这部分包括这些系统可能演化的动力学方程。通过使用这些方程的数值研究,在平稳情况下,获得了在DD,H,F准则相空间中一个随机状态场。对于社会经济和生物系统,该理论已得到检验。

著录项

  • 作者

    Volov, V. T.;

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  • 年度 2013
  • 总页数
  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
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