神经网络的解剖

J. LaRue, R. Tutwiler, Dennison J. Larue
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引用次数: 2

摘要

的确,利用神经网络的有效性已经有了很大的提高。然而,这些改进在很大程度上归结为提高了时钟速度,利用了内存的增加,以及GPU支持的预先处理的并行化。然而,在过去的二十多年里,似乎被遗忘的是对内层如何对训练中的收敛做出反应的理解,以及在测试中跨层的信息转换,这反过来可能解释了内部神经层是不透明黑盒子的普遍看法。本文将分两部分说明,事实上,这是不正确的。第一部分将通过矩阵可视化演示在多层卷积神经网络中的前馈处理。第2部分将讨论Kohonen和Kosko相关矩阵记忆方法在网络内连续层对上的独特衍生应用,以形成稳定和可压缩的关联记忆矩阵。第2部分的微妙之处在于,我们的稳定矩阵可以简单地乘在一起,从而形成一个单层,从而实现Cybenko和Hornik的普遍近似定理。实际上,神经网络的解剖结构将揭示如何打开黑匣子并利用其内部工作原理。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Anatomy of a Neural Network
It is true there have been great improvements with the effectiveness of utilizing Neural Networks. However, these improvements are, for the most part, relegated to improved clock speeds, leveraging increase in memory, and GPU enabled parallelization of up-front processing. However, what has been seemingly forgotten over the last twenty or so years is the understanding of how the internal layers are reacting with respect to convergence in training, and information transformation across layers during test, which in turn may account for a common perception that the internal neural layers are opaque black boxes. This paper will show in two parts that in fact, this is not true. Part one will demonstrate, through matrix visualization, the feed-forward processing throughout a multi-layer convolutional neural network. Part 2 will discuss our unique derivative application of Kohonen's and Kosko's correlation matrix memory methods to the consecutive pairs of layers within the network in order to form stabilized and compressible associative memory matrices. The subtlety of Part 2 is that our stabilized matrices can be simply multiplied together, thus forming a single layer, and therefore realizing The Universal Approximation Theorem of Cybenko and Hornik. In effect, the anatomy of the neural network will reveal how to open up the black box and take advantage of its inner workings.
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