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arXiv 1406.0109stat.ME
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二元数据约束隐类模型的最小散度估计

Minimum ϕ-divergence estimation in constrained latent class models for binary data

Ángel Felipe, Pedro Miranda, Leandro Pardo

摘要:

本文的主要目的是介绍和研究二进制项的潜在类模型中最小散度估计作为极大似然估计的替代的行为。正如下面将变得清楚的那样,最小散度估计量是极大似然估计量的自然扩展。研究了二元数据隐类模型最小散度估计的渐近性质.最后,为了比较这些新的估计量与极大似然估计量在样本量不足以应用渐近结果时的效率和稳健性,我们进行了模拟研究。

英文摘要:

The main purpose of this paper is to introduce and study the behavior of minimum ϕ-divergence estimators as an alternative to the maximum likelihood estimator in latent class models for binary items. As it will become clear below, minimum ϕ-divergence estimators are a natural extension of the maximum likelihood estimator. The asymptotic properties of minimum ϕ-divergence estimators for latent class models for binary data are developed. Finally, to compare the efficiency and robustness of these new estimators with those obtained through maximum likelihood when the sample size is not big enough to apply the asymptotic results, we have carried out a simulation study.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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