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      Structural zeroes and zero-inflated models Translated title: 结构性零和零膨胀模型

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          Abstract

          Summary

          In psychosocial and behavioral studies count outcomes recording the frequencies of the occurrence of some health or behavior outcomes (such as the number of unprotected sexual behaviors during a period of time) often contain a preponderance of zeroes because of the presence of ‘structural zeroes’ that occur when some subjects are not at risk for the behavior of interest. Unlike random zeroes (responses that can be greater than zero, but are zero due to sampling variability), structural zeroes are usually very different, both statistically and clinically. False interpretations of results and study findings may result if differences in the two types of zeroes are ignored. However, in practice, the status of the structural zeroes is often not observed and this latent nature complicates the data analysis. In this article, we focus on one model, the zero-inflated Poisson (ZIP) regression model that is commonly used to address zero-inflated data. We first give a brief overview of the issues of structural zeroes and the ZIP model. We then given an illustration of ZIP with data from a study on HIV-risk sexual behaviors among adolescent girls. Sample codes in SAS and Stata are also included to help perform and explain ZIP analyses.

          Translated abstract

          概述

          在社会心理学和行为学的研究中,记录某些健 康或行为结果发生频率的计数中(如在一段时间内无 防护措施的性行为的次数)往往含有大量的零,这是 因为当某些对象对于某种研究行为没有危险时就会产 生“结构性零”。不像随机零(结果可以是大于零,但 是也可能由于样本变异性而成为零),结构性零在统 计和临床上通常是非常不同的。如果两种类型零的差 异被忽略,就可能会导致对结果和研究发现的错误解 释。然而在实践中,结构性零经常会没有被观察到而 这种潜在性使数据分析复杂化了。在这篇文章中,我 们专注于一种模式,即通常用于解决零膨胀数据的零 膨胀泊松(Zero-inflated Poisson,ZIP)回归模型。首先, 我们对结构性零和ZIP模型做一个简要概述。然后我 们以一项青春期少女艾滋病高危性行为的研究数据来 阐述ZIP模型。文中还附有SAS和Stata的示例代码, 以帮助运行和解释ZIP分析。

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          Most cited references36

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          Likelihood Ratio Tests for Model Selection and Non-Nested Hypotheses

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            Zero-inflated Poisson and binomial regression with random effects: a case study.

            D. Hall (2000)
            In a 1992 Technometrics paper, Lambert (1992, 34, 1-14) described zero-inflated Poisson (ZIP) regression, a class of models for count data with excess zeros. In a ZIP model, a count response variable is assumed to be distributed as a mixture of a Poisson(lambda) distribution and a distribution with point mass of one at zero, with mixing probability p. Both p and lambda are allowed to depend on covariates through canonical link generalized linear models. In this paper, we adapt Lambert's methodology to an upper bounded count situation, thereby obtaining a zero-inflated binomial (ZIB) model. In addition, we add to the flexibility of these fixed effects models by incorporating random effects so that, e.g., the within-subject correlation and between-subject heterogeneity typical of repeated measures data can be accommodated. We motivate, develop, and illustrate the methods described here with an example from horticulture, where both upper bounded count (binomial-type) and unbounded count (Poisson-type) data with excess zeros were collected in a repeated measures designed experiment.
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              Modelling the abundance of rare species: statistical models for counts with extra zeros

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                Author and article information

                Journal
                Shanghai Arch Psychiatry
                Shanghai Arch Psychiatry
                SAP
                Shanghai Archives of Psychiatry
                Shanghai Municipal Bureau of Publishing (Shanghai, China )
                1002-0829
                August 2014
                : 26
                : 4
                : 236-242
                Affiliations
                [1] 1Department of Biostatistics and Computational Biology, University of Rochester Medical Center, Rochester, NY, USA
                [2] 2Veterans Integrated Service Network, Center of Excellence for Suicide Prevention, Canandaigua VA Medical Center, Canandaigua, NY, USA
                [3] 3Department of Psychiatry, University of Rochester Medical Center, Rochester, NY, USA
                [4] 4Department of Psychiatry, University of Pennsylvania, Philadelphia, PA, USA
                Author notes
                Article
                sap-26-04-236
                10.3969/j.issn.1002-0829.2014.04.008
                4194007
                25317011
                e00e75e9-0c16-41ec-b725-631203c3bd7f
                Copyright © 2014 by Shanghai Municipal Bureau of Publishing

                This work is licensed under a Creative Commons Attribution-NonCommercial-Share Alike 4.0 Unported License. To view a copy of this license, visit http://creativecommons.org/licenses/by-nc-sa/4.0/

                History
                Funding
                Funded by: NIH grant R33
                Award ID: DA027521
                Funded by: Novel Biostatistical and Epidemiologic Methods grants from the University of Rochester
                Funded by: Medical Center Clinical and Translational Science Institute Pilot Awards Program
                This research was supported in part by NIH grant R33 DA027521 and a Novel Biostatistical and Epidemiologic Methods grants from the University of Rochester Medical Center Clinical and Translational Science Institute Pilot Awards Program.
                Categories
                Biostatistics in Psychiatry (22)

                count response,structural zeroes,random zeroes,zero-inflated models

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