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Spiking neural network learning algorithms: Using learning rates adaptation of gradient and momentum steps

机译:尖峰神经网络学习算法:使用学习率对梯度和动量阶跃的自适应

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In this paper we propose two learning algorithms for a spiking neural network which encodes information in the timing of spike trains. These algorithms are based on dynamic self adaptation for adapting the gradient learning rates (DS-η) and dynamic self adaptation for adapting the gradient learning rates and momentum (DS-ηα) algorithms. In our proposed algorithm, the optimum value for η was obtained from a parabolic function of error in both of these two algorithms and optimum value for α was obtained from our proposed adaptive algorithm. We performed a selection of benchmark problems to investigate the efficiency of our proposed algorithm. Compared to previously proposed algorithms such as SpikeProp and DS-ηα our algorithms, mod-DS-η and mod-DS-ηα, are faster than other methods in learning of the spiking neural networks.
机译:在本文中,我们提出了两种针对尖峰神经网络的学习算法,该算法在尖峰序列的时序中对信息进行编码。这些算法基于动态自适应以适应梯度学习率(DS-η)和动态自适应以适应梯度学习率和动量(DS-ηα)算法。在我们提出的算法中,η的最佳值是从这两种算法的误差的抛物线函数获得的,而α的最佳值是从我们提出的自适应算法中获得的。我们选择了一些基准测试问题来研究我们提出的算法的效率。与之前提出的SpikeProp和DS-ηα算法相比,我们的算法mod-DS-η和mod-DS-ηα在学习尖峰神经网络方面比其他方法要快。

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