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Hidden Markov model estimation based on alpha-EM algorithm: Discrete and continuous alpha-HMMs

机译:基于alpha-EM算法的隐马尔可夫模型估计:离散和连续alpha-HMM

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Fast estimation algorithms for Hidden Markov models (HMMs) for given data are presented. These algorithms start from the alpha-EM algorithm which includes the traditional log-EM as its proper subset. Since existing or traditional HMMs are the outcome of the log-EM, it had been expected that the alpha-HMM would exist. In this paper, it is shown that this foresight is true by using methods of the iteration index shift and likelihood ratio expansion. In each iteration, new update equations utilize one-step past terms which are computed and stored during the previous maximization step. Therefore, iteration speedup directly appears as that of CPU time. Since the new method is theoretically based on the alpha-EM, all of its properties are inherited. There are eight types of alpha-HMMs derived. They are discrete, continuous, semi-continuous and discrete-continuous alpha-HMMs, and both for single and multiple sequences. Using the properties of the alpha-EM algorithm, the speedup property is theoretically analyzed. Experimental results including real world data are given.
机译:提出了针对给定数据的隐马尔可夫模型(HMM)的快速估计算法。这些算法从包含传统log-EM作为其适当子集的alpha-EM算法开始。由于现有的或传统的HMM是log-EM的结果,因此可以预期将存在alpha-HMM。在本文中,通过使用迭代索引移位和似然比扩展的方法证明了这种远见是正确的。在每次迭代中,新的更新方程式都使用过去的一步的项,这些项是在先前的最大化步骤中计算和存储的。因此,迭代加速直接显示为CPU时间。由于新方法理论上是基于alpha-EM的,因此其所有属性都被继承。有八种类型的alpha-HMM派生。它们是离散的,连续的,半连续的和离散连续的alpha-HMM,并且适用于单个序列和多个序列。使用alpha-EM算法的属性,从理论上分析了加速属性。给出了包括实际数据在内的实验结果。

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