Adaptive problem decomposition in cooperative coevolution of recurrent networks for time series prediction

Rohitash Chandra
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引用次数: 17

Abstract

Cooperative coevolution employs different problem decomposition methods to decompose the neural network problem into subcomponents. The efficiency of a problem decomposition method is dependent on the neural network architecture and the nature of the training problem. The adaptation of problem decomposition methods has been recently proposed which showed that different problem decomposition methods are needed at different phases in the evolutionary process. This paper employs an adaptive cooperative coevolution problem decomposition framework for training recurrent neural networks on chaotic time series problems. The Mackey Glass, Lorenz and Sunspot chaotic time series are used. The results show improvement in performance in most cases, however, there are some limitations when compared to cooperative coevolution and other methods from literature.
时间序列预测循环网络协同进化中的自适应问题分解
协同进化采用不同的问题分解方法将神经网络问题分解成子组件。问题分解方法的效率取决于神经网络的结构和训练问题的性质。近年来提出的问题分解方法的适应性问题表明,在进化过程的不同阶段需要不同的问题分解方法。本文采用自适应协同进化问题分解框架对混沌时间序列问题进行递归神经网络训练。使用了麦基玻璃、洛伦兹和太阳黑子混沌时间序列。结果显示,在大多数情况下,性能有所提高,然而,与合作协同进化和其他文献中的方法相比,存在一些局限性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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