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The combination of circle topology and leaky integrator neurons remarkably improves the performance of echo state network on time series prediction

机译:圆形拓扑和泄漏积分神经元的组合显着提高了回波状态网络在时间序列预测上的性能

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摘要

Recently, echo state network (ESN) has attracted a great deal of attention due to its high accuracy and efficient learning performance. Compared with the traditional random structure and classical sigmoid units, simple circle topology and leaky integrator neurons have more advantages on reservoir computing of ESN. In this paper, we propose a new model of ESN with both circle reservoir structure and leaky integrator units. By comparing the prediction capability on Mackey-Glass chaotic time series of four ESN models: classical ESN, circle ESN, traditional leaky integrator ESN, circle leaky integrator ESN, we find that our circle leaky integrator ESN shows significantly better performance than other ESNs with roughly 2 orders of magnitude reduction of the predictive error. Moreover, this model has stronger ability to approximate nonlinear dynamics and resist noise than conventional ESN and ESN with only simple circle structure or leaky integrator neurons. Our results show that the combination of circle topology and leaky integrator neurons can remarkably increase dynamical diversity and meanwhile decrease the correlation of reservoir states, which contribute to the significant improvement of computational performance of Echo state network on time series prediction.
机译:最近,回声状态网络(ESN)由于其高精度和有效的学习性能而引起了广泛的关注。与传统的随机结构和传统的S型单元相比,简单的圆形拓扑结构和泄漏积分神经元在ESN的储层计算中具有更多的优势。在本文中,我们提出了一种具有圆形储层结构和泄漏积分单元的ESN新模型。通过比较四种ESN模型的Mackey-Glass混沌时间序列的预测能力:经典ESN,圆ESN,传统漏积分ESN,圆漏积分ESN,我们发现圆漏积分ESN的性能明显好于其他ESN,大致上预测误差减少2个数量级。而且,与仅具有简单的圆形结构或泄漏的积分神经元的常规ESN和ESN相比,该模型具有更强的近似非线性动力学和抵抗噪声的能力。我们的结果表明,圆形拓扑和泄漏积分神经元的组合可以显着增加动力学多样性,同时降低储层状态的相关性,这有助于显着提高回波状态网络在时间序列预测上的计算性能。

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