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Copulas selection in pairwise Markov chain

机译:Copulas选择在Birtwise Markov链中

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The Hidden Markov Chain (HMC) model considers that the process of unobservable states is a Markov chain. The Pairwise Markov Chain (PMC) model however considers the couple of processes of observations and states as a Markov chain. It has been shown that the PMC model is strictly more general than the HMC one, but retains the ease of processings that made the success of HMC in a number of applications. In this work, we are interested in the modeling of class-conditional densities appearing in PMC by bi-dimensional copulas and the mixtures estimation problem. We study the influence of copula shapes on PMC data and the automatic identification of the right copulas from a finite set of admissible copulas, by extending the general "Iterative Conditional Estimation" parameters estimation method to the context considered. A set of systematic experiments conducted with eight families of one-parameters copulas parameterized with Kendall's tau is proposed. In particular, experiments show that the use of false copulas can degrade significantly classification performances.
机译:隐藏的马尔可夫链(HMC)模型认为,不可观察的国家的过程是马尔可夫链。然而,这是一对马尔可夫链(PMC)模型考虑了几个观察过程和状态作为马尔可夫链。已经表明,PMC模型比HMC INE更为一般,但保留了在许多应用中取得了HMC成功的过程的易于处理。在这项工作中,我们对PMC中出现的类条件密度的建模感兴趣是双维Copulas和混合物估计问题。通过将一般的“迭代条件估计”参数估计方法扩展到所考虑的上下文,研究了Copula形状对PMC数据的影响以及从有限组可允许的Coplas的自动识别。提出了一系列与八个家庭的一个参数Copulas进行的系统实验,参加了与肯德尔的Tau的一个参数。特别地,实验表明,使用假Copulas可能会降低显着的分类性能。

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