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Recursive Maximum Likelihood Estimation for Hidden Semi-Markov Models

机译:隐半马尔可夫模型的递归最大似然估计

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The term hidden semi-Markov model (HSMM) refers to a large class of stochastic models developed to address some of the shortcomings of hidden Markov models (HMMs). As with HMMs, the underlying sequence of states of a process is modelled as a discrete Markov chain. Unlike HMMs, each state in an HSMM can emit a variable length sequence of observations, with many ways to model duration and observation densities. Parameter estimation in HSMMs is typically done using EM or Viterbi (dynamic programming) algorithms. These algorithms require batch processing of large amounts of data, and so are not useful for online learning. To address this issue, we present here a recursive maximum-likelihood estimation (RMLE) algorithm for online estimation of HSMMparameters, based on a similar method developed for HMMs.
机译:术语“隐马尔可夫模型”(HSMM)是指为解决隐马尔可夫模型(HMM)的某些缺点而开发的一大类随机模型。与HMM一样,流程的基础状态序列被建模为离散的马尔可夫链。与HMM不同,HSMM中的每个状态都可以发出可变长度的观测序列,并通过多种方式对持续时间和观测密度进行建模。 HSMM中的参数估计通常使用EM或Viterbi(动态编程)算法完成。这些算法需要批处理大量数据,因此对于在线学习没有用。为了解决此问题,我们在此基于为HMM开发的类似方法,提出用于在线估计HSMM参数的递归最大似然估计(RMLE)算法。

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