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首页> 外文期刊>Advances in artificial neural systems >Modified STDP Triplet Rule Significantly Increases Neuron Training Stability in the Learning of Spatial Patterns
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Modified STDP Triplet Rule Significantly Increases Neuron Training Stability in the Learning of Spatial Patterns

机译:修改后的STDP三重态规则显着提高了空间模式学习中的神经元训练稳定性

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摘要

Spike-timing-dependent plasticity (STDP) is a set of Hebbian learning rules which are based firmly on biological evidence. STDP learning is capable of detecting spatiotemporal patterns highly obscured by noise. This feature appears attractive from the point of view of machine learning. In this paper three different additive STDP models of spike interactions were compared in respect to training performance when the neuron is exposed to a recurrent spatial pattern injected into Poisson noise. The STDP models compared were all-to-all interaction, nearest-neighbor interaction, and the nearest-neighbor triplet interaction. The parameters of the neuron model and STDP training rules were optimized for a range of spatial patterns of different sizes by the means of heuristic algorithm. The size of the pattern, that is, the number of synapses containing the pattern, was gradually decreased from what amounted to a relatively easy task down to a single synapse. Optimization was performed for each size of the pattern. The parameters were allowed to evolve freely. The triplet rule, in most cases, performed better by far than the other two rules, while the evolutionary algorithm immediately switched the polarity of the triplet update. The all-to-all rule achieved moderate results.
机译:依赖于尖峰时间的可塑性(STDP)是一组基于生物学证据的Hebbian学习规则。 STDP学习能够检测被噪声高度掩盖的时空模式。从机器学习的角度来看,此功能似乎很有吸引力。在本文中,针对神经元暴露于注入到Poisson噪声中的递归空间模式的训练性能,比较了三种不同的加性STDP交互作用的STDP模型。比较的STDP模型是所有人之间的相互作用,最近邻相互作用和最近邻三重态相互作用。通过启发式算法,针对一系列不同大小的空间模式,优化了神经元模型的参数和STDP训练规则。模式的大小,即包含该模式的突触的数量,从一个相对容易的任务逐渐减少到单个突触。针对图案的每种尺寸进行优化。参数可以自由发展。在大多数情况下,三元组规则的性能远优于其他两个规则,而进化算法立即切换了三元组更新的极性。所有人的规则取得了中等的结果。

著录项

  • 来源
    《Advances in artificial neural systems》 |2016年第2016期|1-12|共12页
  • 作者

    Dalius Krunglevicius;

  • 作者单位

    Faculty of Mathematics and Informatics, Vilnius University, Naugarduko Street 24, 03225 Vilnius, Lithuania;

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  • 正文语种 eng
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