高维数据隐变量贝叶斯网络的有效参数学习

Xinran Wu, Xiang Chen, Kun Yue
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引用次数: 1

摘要

隐变量贝叶斯网络(BNLV)在不确定知识与未观察变量的依赖关系表示和推理中起着重要作用。高维数据中具有大基数的变量使得作为BNLV条件概率分布(CPDs)的大尺度概率参数的高效学习成为一项挑战。在本文中,我们首先提出了多项式参数网络来参数化CPDs的潜在变量。然后,对经典EM算法的m步进行了扩展,给出了BNLV参数学习的有效算法。实验结果表明,我们提出的方法优于一些最先进的竞争对手。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Efficient Parameter Learning of Bayesian Network with Latent Variables from High-Dimensional Data
Bayesian network with latent variables (BNLV) plays an important role in the representation of dependence relations and inference of uncertain knowledge with unobserved variables. The variables with large cardinalities in high-dimensional data make it challenging to efficiently learn the large-scaled probability parameters as the conditional probability distributions (CPDs) of BNLV. In this paper, we first propose the multinomial parameter network to parameterize the CPDs w.r.t. latent variables. Then, we extend the M-step of the classic EM algorithm and give the efficient algorithm for parameter learning of BNLV. Experimental results show that our proposed method outperforms some state-of-the-art competitors.
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