模拟巴甫洛夫条件反射的电子神经网络

M. Hulea, A. Barleanu
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引用次数: 1

摘要

脉冲神经网络是为了更好地模拟自然神经组织的生理机能,以提高人工神经结构的生物学合理性而设计的。在本文中,我们将介绍一个简单的电子脉冲神经元结构,它能够从狗的中枢神经系统的巴甫洛夫观察开始模拟经典条件反射。为了模拟条件反射的形成和消退,人工神经网络使用了由电子突触实现的联想学习机制。结果表明,当训练后的神经通路与未训练的神经通路同时激活时,仅使用少量模拟硬件实现的人工神经元网络就能在电子神经元区域之间建立新的神经通路。因此,在学习阶段之后,最初无法激活输出神经区域的输入神经区域由于与训练的神经路径同时激活而获得了这种能力。另一方面,通过使用一对抑制神经元,神经网络学会抑制形成的反射。利用抑制来降低神经网络的输出活动是条件反射消退建模的一种新方法。此外,据我们所知,这代表了能够模拟巴甫洛夫条件反射原理的神经元数量最少的神经结构。神经元数量的显著减少是可能的,因为模拟神经元实现了本质上高复杂性的函数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Electronic neural network for modelling the Pavlovian conditioning
Spiking neural networks are designed for better modeling the natural neural tissue physiology in order to increase the biological plausibility of the artificial neural structures. In this paper we will present a simple structure of electronic spiking neurons that is able to model the classical conditioning starting from the Pavlov observations of the dog's central nervous system. For modeling the conditioned reflex formation and extinction the artificial neural network uses the associative learning mechanisms implemented by the electronic synapses. The results show that using just a few artificial neurons implemented in analogue hardware the network is able to build new neural paths between areas of electronic neurons when the trained neural paths are activated concurrently with untrained ones modeling in this way the reflex formation. Thus, after the learning phase the input neural areas that initially were not able to activate the output neural areas gain this ability due to simultaneous activation with the trained neural paths. On the other hand by using a couple of inhibitory neurons the neural network learns to inhibit the formed reflex. Using inhibition to reduce the output activity of the neural network represents a new approach in modeling the conditional reflex extinction. Also, from our knowledge this represents the neural structure with the lowest number of neurons that is able to model the principles of Pavlovian conditioning. The significant reduction of the number of neurons was possible because the analogue neurons implement intrinsically high complexity functions.
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