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Efficient Computation of Log-likelihood Function in Clustering Overdispersed Count Data Using Multinomial Beta-Liouville Distribution

机译:使用多项式Beta-Liouville分布对超分散计数数据进行聚类的对数似然函数的有效计算

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In this paper, we present an overdispersed count data clustering algorithm, which uses the mesh method for computing the log-likelihood function, of the multinomial Beta-Liouville distribution (MBLD). In one of the recent research papers, the use of the mesh algorithm, which involves the approximation of the multinomial Dirichlet distribution’s (MDD) log-likelihood function, based on the Bernoulli polynomials, has been proposed instead of using the traditional numerical computation of the log-likelihood function which either results in instability, or leads to long run times that make its use infeasible when modeling large-scale data. Therefore, we extend the mesh algorithm approach for computing the log likelihood function of the MBLD, which is a more flexible distribution. A finite mixture model based on MBLD, is optimized by expectation-maximization, and attempts to achieve a high accuracy for count data clustering. We evaluate the performance of the proposed approach, through a set of empirical experiments, that concern natural scenes categorization.
机译:在本文中,我们提出了一种多项式Beta-Liouville分布(MBLD)的过分散计数数据聚类算法,该算法使用网格方法计算对数似然函数。在最近的一篇研究论文中,提出了使用网格算法的方法,该算法涉及基于伯努利多项式的多项式Dirichlet分布(MDD)对数似然函数的逼近,而不是使用传统的数值计算方法。对数似然函数可能导致不稳定,或者导致长时间运行,从而在对大型数据进行建模时使其无法使用。因此,我们扩展了网格算法方法来计算MBLD的对数似然函数,这是一种更灵活的分布。通过期望最大化对基于MBLD的有限混合模型进行了优化,并尝试为计数数据聚类实现高精度。我们通过一组有关自然场景分类的经验实验,评估了所提出方法的性能。

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