使用无监督学习技术初始化具有展示和抑制信号的储层

Sebastián Basterrech, V. Snás̃el
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引用次数: 8

摘要

自2000年代以来,水库计算(RC)的趋势在神经计算界得到了突出的发展。在RC模型中,至少有两个分化良好的结构。一个是循环部分,称为储层,它将输入数据和历史信息扩展到高维空间。进行这种投影是为了增强输入数据的线性可分性。另一部分是无记忆结构,旨在使其在学习过程中更加稳健和快速。RC模型是图灵机和递归神经网络的替代模型,用于模拟神经系统中的认知处理。此外,它们是时间序列建模和预测的有趣机器学习工具。最近引入了一种新的RC模型,称为回声状态队列网络(ESQN)。在该模型中,水库是一个由排队理论产生的动态系统。储层参数的初始化会影响模型的性能。近年来,一些无监督技术被用于改进一种特定的RC方法的性能。在本文中,我们应用这些技术来设置ESQN模型的储层参数。特别地,我们研究了使用自组织映射的ESQN模型初始化。此外,我们还使用Hebbian规则测试了初始化油藏的模型性能。我们使用一系列时间序列基准对这些油藏初始化进行了经验比较。
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Initializing reservoirs with exhibitory and inhibitory signals using unsupervised learning techniques
The trend of Reservoir Computing (RC) has been gaining prominence in the Neural Computation community since the 2000s. In a RC model there are at least two well-differentiated structures. One is a recurrent part called reservoir, which expands the input data and historical information into a high-dimensional space. This projection is carried out in order to enhance the linear separability of the input data. Another part is a memory-less structure designed to be robust and fast in the learning process. RC models are an alternative of Turing Machines and Recurrent Neural Networks to model cognitive processing in the neural system. Additionally, they are interesting Machine Learning tools to Time Series Modeling and Forecasting. Recently a new RC model was introduced under the name of Echo State Queueing Networks (ESQN). In this model the reservoir is a dynamical system which arises from the Queueing Theory. The initialization of the reservoir parameters may influence the model performance. Recently, some unsupervised techniques were used to improve the performance of one specific RC method. In this paper, we apply these techniques to set the reservoir parameters of the ESQN model. In particular, we study the ESQN model initialization using Self-Organizing Maps. Additionally, we test the model performance initializing the reservoir employing Hebbian rules. We present an empirical comparison of these reservoir initializations using a range of time series benchmarks.
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