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Bayesian Sparse Topical Coding

机译:贝叶斯稀疏主题编码

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摘要

Sparse topic models (STMs) are widely used for learning a semantically rich latent sparse representation of short texts in large scale, mainly by imposing sparse priors or appropriate regularizers on topic models. However, it is difficult for these STMs to model the sparse structure and pattern of the corpora accurately, since their sparse priors always fail to achieve real sparseness, and their regularizers bypass the prior information of the relevance between sparse coefficients. In this paper, we propose a novel Bayesian hierarchical topic models called Bayesian Sparse Topical Coding with Poisson Distribution (BSTC-P) on the basis of Sparse Topical Coding with Sparse Groups (STCSG). Different from traditional STMs, it focuses on imposing hierarchical sparse prior to leverage the prior information of relevance between sparse coefficients. Furthermore, we propose a sparsity-enhanced BSTC, Bayesian Sparse Topical Coding with Normal Distribution (BSTC-N), via mathematic approximation. We adopt superior hierarchical sparse inducing prior, with the purpose of achieving the sparsest optimal solution. Experimental results on datasets of Newsgroups and Twitter show that both BSTC-P and BSTC-N have better performance on finding clear latent semantic representations. Therefore, they yield better performance than existing works on document classification tasks.
机译:稀疏主题模型(STM)被广泛用于大规模地学习语义丰富的短文本的潜在稀疏表示,这主要是通过在主题模型上施加稀疏先验或适当的正则表达式来实现的。但是,由于这些STM的稀疏先验总是无法实现真正​​的稀疏性,并且它们的正则化器绕开了稀疏系数之间相关性的先验信息,因此这些STM难以准确地建模主体的稀疏结构和模式。在本文中,我们基于稀疏组的稀疏主题编码(STCSG),提出了一种新颖的贝叶斯分层主题模型,称为具有泊松分布的贝叶斯稀疏主题编码(BSTC-P)。与传统的STM不同,它着重于在利用稀疏系数之间相关性的先验信息之前强加分层稀疏。此外,我们通过数学逼近,提出了一种稀疏性增强的BSTC,即具有正态分布的贝叶斯稀疏主题编码(BSTC-N)。为了达到最稀疏的最优解,我们先采用了高级的稀疏诱导。在新闻组和Twitter数据集上的实验结果表明,BSTC-P和BSTC-N在查找清晰的潜在语义表示上均具有更好的性能。因此,与现有的文档分类任务相比,它们具有更好的性能。

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