迈向新一代,生物学上可信的深度神经网络学习

Decis. Sci. Pub Date : 2022-12-01 DOI:10.3390/sci4040046
Anirudh Apparaju, Ognjen Arandjelovíc
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引用次数: 1

摘要

各种不同形式的人工神经网络令人信服地主导着当今的机器学习。然而,这些网络的训练方式,特别是使用端到端反向传播的方式,在实践中存在重大限制,阻碍了研究,并提出了关于学习算法设计基本原理的问题。在这些挑战的激励下,以及人工神经网络所受的生物(自然)神经网络的现象学与前者背后的学习过程之间的对比,已经有越来越多的研究致力于设计生物学上合理的训练人工神经网络的方法。在本文中,我们(i)描述了一种生物学上合理的学习方法,该方法利用了各种生物过程,如Hebbian突触可塑性,包括监督和无监督元素;(ii)进行了一系列实验,旨在阐明所描述的生物学上合理的学习与端到端反向传播相比的优缺点。(iii)讨论这些发现,这些发现应该作为阐明感兴趣的算法基础和指导未来研究的手段。我们的发现之一是,生物学上合理的学习对数据稀缺性具有更大的弹性,这符合我们的预期,但它对加性、零均值高斯噪声的鲁棒性也较差。
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Towards New Generation, Biologically Plausible Deep Neural Network Learning
Artificial neural networks in their various different forms convincingly dominate machine learning of the present day. Nevertheless, the manner in which these networks are trained, in particular by using end-to-end backpropagation, presents a major limitation in practice and hampers research, and raises questions with regard to the very fundamentals of the learning algorithm design. Motivated by these challenges and the contrast between the phenomenology of biological (natural) neural networks that artificial ones are inspired by and the learning processes underlying the former, there has been an increasing amount of research on the design of biologically plausible means of training artificial neural networks. In this paper we (i) describe a biologically plausible learning method that takes advantage of various biological processes, such as Hebbian synaptic plasticity, and includes both supervised and unsupervised elements, (ii) conduct a series of experiments aimed at elucidating the advantages and disadvantages of the described biologically plausible learning as compared with end-to-end backpropagation, and (iii) discuss the findings which should serve as a means of illuminating the algorithmic fundamentals of interest and directing future research. Among our findings is the greater resilience of biologically plausible learning to data scarcity, which conforms to our expectations, but also its lesser robustness to additive, zero mean Gaussian noise.
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