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On the structure of a neuro-fuzzy system to forecast chaotic time series

机译:关于近代混沌时间序列的神经模糊系统的结构

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The process of time series forecasting is described in the context of chaotic deterministic complex systems. The Takens-Mane theorem is used to ground the choices of the forecasting function, the number of past values d used and the time interval /spl tau/ between them. We argue that a neuro-fuzzy system (NFS) has the mathematical properties requested by the cited theorem. Moreover, it offers 2 more advantages: 1) a fast convergence, in CPU-time, from a very approximate to a (quasi) perfect forecasting function; 2) the possibility to actually understand, in a linguistic manner, the actual rules learned. These theoretical considerations are applied to the Mackey-Glass synthetic chaotic system (1977) in order to study the sensitivity of the NFS in function of d and /spl tau/. A brief discussion is made on some effects of noise in time series forecasting, and on topological invariants.
机译:在混沌确定性复杂系统的背景下描述了时间序列预测的过程。 Takens-Mane定理用于接地预测功能的选择,使用的过去值D的数量和时间间隔/ SPL TAU /它们之间的时间。我们认为神经模糊系统(NFS)具有所引用的定理要求的数学特性。此外,它提供了2个优点:1)在CPU - 时间内快速收敛,从非常近似于(准)完美的预测功能; 2)可以以语言方式实际理解的可能性,了解实际规则。这些理论考虑因素应用于Mackey-玻璃合成混沌系统(1977),以研究D和/ SPL TAU的功能的NFS的敏感性。简要讨论在时间序列预测和拓扑不变的噪声中的一些影响。

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