Spiking neural networks for nonlinear regression of complex transient signals on sustainable neuromorphic processors

Marcus Stoffel, Saurabh Balkrishna Tandale
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Abstract

In recent years, spiking neural networks were introduced in science as the third generation of artificial neural networks leading to a tremendous energy saving on neuromorphic processors. This sustainable effect is due to the sparse nature of signal processing in-between spiking neurons leading to much less scalar multiplications as in second-generation networks. The spiking neuron’s efficiency is even more pronounced by their inherently recurrent nature being useful for recursive function approximations. We believe that there is a need for a general regression framework for SNNs to explore the high potential of neuromorphic computations. However, besides many classification studies with SNNs in the literature, nonlinear neuromorphic regression analysis represents a gap in research. Hence, we propose a general SNN approach for function approximation applicable for complex transient signal processing taking surrogate gradients due to the discontinuous spike representation into account. However, to pay attention to the need for high memory access during deep SNN network communications, additional spiking Legrendre Memory Units are introduced in the neuromorphic architecture. Path-dependencies and evolutions of signals can be tackled in this way. Furthermore, interfaces between real physical and binary spiking values are necessary. Following this intention, a hybrid approach is introduced, exhibiting an autoencoding strategy between dense and spiking layers. However, to verify the presented framework of nonlinear regression for a wide spectrum of scientific purposes, we see the need for obtaining realistic complex transient short-time signals by an extensive experimental set-up. Hence, a measurement technique for benchmark experiments is proposed with high-frequency oscillations measured by capacitive and piezoelectric sensors resulting in wave propagations and inelastic solid deformations to be predicted by the developed SNN regression analysis. Hence, the proposed nonlinear regression framework can be deployed to a wide range of scientific and technical applications.

Abstract Image

可持续神经形态处理器上用于复杂瞬态信号非线性回归的尖峰神经网络
近年来,尖峰神经网络作为第三代人工神经网络被引入科学领域,为神经形态处理器节省了大量能源。这种可持续效应是由于尖峰神经元之间信号处理的稀疏性,从而大大减少了第二代网络的标量乘法。尖峰神经元固有的递归性质可用于递归函数逼近,从而使其效率更加显著。我们认为,有必要为 SNN 建立一个通用回归框架,以发掘神经形态计算的巨大潜力。然而,除了文献中许多利用 SNNs 进行的分类研究外,非线性神经形态回归分析还是研究领域的空白。因此,我们提出了一种适用于复杂瞬态信号处理的通用 SNN 函数逼近方法,并将不连续尖峰表示引起的代用梯度考虑在内。然而,为了关注深度 SNN 网络通信过程中的高内存访问需求,我们在神经形态架构中引入了额外的尖峰 Legrendre 内存单元。这样就可以解决信号的路径依赖和演变问题。此外,真实物理值和二进制尖峰值之间的接口也是必要的。为此,我们引入了一种混合方法,在密集层和尖峰层之间采用自动编码策略。然而,为了验证所提出的非线性回归框架是否适用于广泛的科学用途,我们认为有必要通过广泛的实验设置来获取真实的复杂瞬态短时信号。因此,我们提出了一种用于基准实验的测量技术,通过电容式和压电式传感器测量高频振荡,从而通过开发的 SNN 回归分析预测波的传播和非弹性固体变形。因此,所提出的非线性回归框架可广泛应用于科学和技术领域。
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