用于口语理解的四元数神经网络

Titouan Parcollet, Mohamed Morchid, Pierre-Michel Bousquet, Richard Dufour, G. Linarès, R. Mori
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引用次数: 37

摘要

机器学习(ML)技术可以极大地提高不同具有挑战性的口语理解(SLU)任务的性能。在这些方法中,神经网络(NN)或多层感知器(MLP)由于其在低维子空间中表示复杂内部结构的能力,最近受到了研究人员的极大兴趣。但是,mlp使用基于基本词级或基于主题的特征的文档表示。因此,这些基本表示只将文档中包含的单词或主题视为“词袋”,而忽略了它们之间的关系,几乎没有揭示文档的统计结构。我们建议通过将[1]中提出的基于四元数代数的复杂特征扩展到称为QMLP的神经网络来弥补这一弱点。这种原始的QMLP方法基于超复杂代数,以考虑文档中的特性依赖关系。与文献[1]中最初提出的特征相比,本文还研究了基于文档结构本身作为QMLP输入的新文档特征。在一个真实的人类口语对话框架的SLU任务上进行的实验表明,我们的QMLP方法与所提出的文档特征相关联,优于其他方法,相对于基于实数的MLP,准确率提高了2%,相对于[1]中提出的基于四元数的第一个特征,准确率提高了3%以上。我们最终证明,我们的QMLP体系结构需要更少的迭代来提高效率并达到有希望的准确性。
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Quaternion Neural Networks for Spoken Language Understanding
Machine Learning (ML) techniques have allowed a great performance improvement of different challenging Spoken Language Understanding (SLU) tasks. Among these methods, Neural Networks (NN), or Multilayer Perceptron (MLP), recently received a great interest from researchers due to their representation capability of complex internal structures in a low dimensional subspace. However, MLPs employ document representations based on basic word level or topic-based features. Therefore, these basic representations reveal little in way of document statistical structure by only considering words or topics contained in the document as a “bag-of-words”, ignoring relations between them. We propose to remedy this weakness by extending the complex features based on Quaternion algebra presented in [1] to neural networks called QMLP. This original QMLP approach is based on hyper-complex algebra to take into consideration features dependencies in documents. New document features, based on the document structure itself, used as input of the QMLP, are also investigated in this paper, in comparison to those initially proposed in [1]. Experiments made on a SLU task from a real framework of human spoken dialogues showed that our QMLP approach associated with the proposed document features outperforms other approaches, with an accuracy gain of 2% with respect to the MLP based on real numbers and more than 3% with respect to the first Quaternion-based features proposed in [1]. We finally demonstrated that less iterations are needed by our QMLP architecture to be efficient and to reach promising accuracies.
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