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Learning Chaotic Fluctuation of Japanese Vowel using Simple Recurrent Network with Short-term Memory

机译:使用短期记忆的简单递归网络学习日语元音的混沌波动

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The concept of short-term prediction of deterministic chaos makes an impact on the engineering science for real-world time series. Elman's recurrent neural network is such a nonlinear prediction method. Recently, we have proposed a structure which directly uses past histories in Elman's network. It has been shown that learning is accelerated using the structure. However, data in the previous works are periodic, so past histories are important for learning time series. In this work, it is shown that the structure is also useful for chaotic data. Moreover, we employ the cross entropy method for fast learning. In this paper, fluctuation of Japanese vowel is treated as an example of chaotic time series. Using our method, it is shown that learning speed attains about 100 times faster without making generalization ability worse compared with Elman's method. Moreover, generalization ability of multi-step forecasting is improved by introducing the buffer.
机译:确定性混沌的短期预测概念对现实世界时间序列的工程科学产生了影响。 Elman的递归神经网络就是这样一种非线性预测方法。最近,我们提出了一种结构,该结构直接利用Elman网络中的​​过去历史。已经表明,使用该结构可以促进学习。但是,先前工作中的数据是周期性的,因此过去的历史对于学习时间序列很重要。在这项工作中,表明该结构对于混沌数据也很有用。此外,我们采用交叉熵方法进行快速学习。在本文中,将日本元音的波动作为混沌时间序列的一个例子。使用我们的方法表明,与Elman方法相比,学习速度可提高约100倍,而不会使泛化能力变差。此外,通过引入缓冲区,提高了多步预测的泛化能力。

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