Abstract Analysis of multinomial counts with joint zero-inflation, with an application to health economics
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Analysis of multinomial counts with joint zero-inflation, with an application to health economics

机译:与联合零充气的多项数学分析,申请健康经济学

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AbstractZero-inflated regression models for count data are often used in health economics to analyze demand for medical care. Indeed, excess of zeros often affects health-care utilization data. Much of the recent econometric literature on the topic has focused on univariate health-care utilization measures, such as the number of doctor visits. However, health service utilization is usually measured by a number of different counts (e.g., numbers of visits to different health-care providers). In this case, zero-inflation may jointly affect several of the utilization measures. In this paper, a zero-inflated regression model for multinomial counts with joint zero-inflation is proposed. Maximum likelihood estimators in this model are constructed and their properties are investigated, both theoretically and numerically. We apply the proposed model to an analysis of health-care utilization.Highlights?Propose a new zero-inflated regression model, for multinomial count data with zero-inflation.?Establish rigorously the asymptotics of the maximum likelihood estimator in this model.?
机译:<![cdata [ Abstract 计数数据的零充气回归模型通常用于健康经济学,以分析对医疗的需求。实际上,过量的零常常影响医疗保健利用数据。近来最近的经济学文献对该主题的重点是单变量保健利用措施,例如医生访问的数量。然而,健康服务利用率通常由许多不同的计数( e.g。,访问不同的医疗服务提供者的次数)。在这种情况下,零通货膨胀可以共同影响若干利用措施。本文提出了一种具有关节零充气的多项计数的零膨胀回归模型。构建该模型中的最大似然估计,在理论上和数字上调查它们的性质。我们将拟议模型应用于卫生保健利用率的分析。 突出显示 提出一个新的零充气回归模型,用于具有零充气的多项计数数据。 严格地建立该模型中最大似然估计器的渐近学。

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