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首页> 外文期刊>International Journal of Probability and Statistics >Heteroscedastic and Homoscedastic GLMM and GLM: Application to Effort Estimation in the Gulf of Mexico Shrimp Fishery, 1984 through 2001
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Heteroscedastic and Homoscedastic GLMM and GLM: Application to Effort Estimation in the Gulf of Mexico Shrimp Fishery, 1984 through 2001

机译:异方差和同方差GLMM和GLM:1984年至2001年在墨西哥湾虾类渔业工作量估算中的应用

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摘要

This article presents an overview of the homoscedastic and heteroscedastic Generalized Linear Mixed Model (GLMM) and General Linear Model (GLM). Mathematical relations are defined which map categorical variables onto continuous covariates. It is shown that these relations can be used for different purposes including the addition of pairwise interactions and higher order terms (such as nested terms) to the models. The impacts of these relations on 1984 through 2001 shrimp efforts data in the Gulf of Mexico (GOM), year by year or all years together are compared in the paper. These data sets are also checked for possible heteroscedasticity using Breusch-Pagan and the White’s test. It was observed that these data sets show some degree of the heteroscedasticity. The method of weighted least square (WLS) was applied to these data sets and shrimp efforts were estimated before and after the corrections for the heteroscedasticity were made. In addition, it was shown that both the GLMM and the GLM represent these data sets in a satisfactory manner. Efforts generated via a GLMM and a GLM for both homoscedastic and heteroscedastic models showed that although each data set was heteroscedastic, the severity of the heteroscedasticity was compromised when the data sets 1984 through 2001 were compared.
机译:本文介绍了均方差和异方差的广义线性混合模型(GLMM)和常规线性模型(GLM)。定义了将分类变量映射到连续协变量上的数学关系。结果表明,这些关系可以用于不同的目的,包括在模型中添加成对交互和更高阶项(例如嵌套项)。本文比较了这些关系对墨西哥湾(GOM)1984年至2001年虾工作量数据的影响,逐年或全年的影响。还使用Breusch-Pagan和White的检验检查了这些数据集是否存在异方差。据观察,这些数据集显示出一定程度的异方差性。将加权最小二乘(WLS)方法应用于这些数据集,并在对异方差进行校正之前和之后估算虾的工作量。另外,已经表明,GLMM和GLM都以令人满意的方式表示了这些数据集。通过GLMM和GLM生成的同方差和异方差模型的结果表明,尽管每个数据集都是异方差的,但是当比较1984年至2001年的数据集时,异方差的严重性会受到影响。

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