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Concordance correlation coefficients estimated by variance components for longitudinal normal and Poisson data

机译:纵向正常和泊松数据差异分量估计的一致性相关系数

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The concordance correlation coefficient (CCC) is widely used to assess agreement between two observers for continuous responses. Further, the CCC is extended for measuring agreement with discrete data. This paper proposes a variance components (VC) approach that allows dependency between repeated measurements over time to assess intra-agreement for each observer and inter- and total agreement among multiple observers simultaneously under extended three-way generalized linear mixed-effects models (GLMMs) for longitudinal normal and Poisson data. Furthermore, we propose a weight matrix to compare with existing weight matrices. Simulation studies are conducted to compare the performance of the VC, generalized estimating equations and U-statistics approaches with different weight matrices for repeated measurements from longitudinal normal and Poisson data. Two applications, of myopia twin and of corticospinal diffusion tensor tractography studies, are used for illustration. In conclusion, the VC approach with consideration of the correlation structure of longitudinal repeated measurements gives satisfactory results with small mean square errors and nominal 95% coverage rates for all sample sizes. (C) 2017 Elsevier B.V. All rights reserved.
机译:一致性相关系数(CCC)被广泛用于评估两个观察者之间的一致性,以进行连续反应。此外,CCC延长了用于测量与离散数据的协议。本文提出了一种方差分量(VC)方法,其允许随着时间的推移在重复测量的时间内依赖于多个观察者之间的协议,以及在延长的三元通用线性混合效果模型(GLMMS)下同时进行多个观察者之间的间歇性和总协议。对于纵向正常和泊松数据。此外,我们提出了一种重量矩阵来与现有权重矩阵进行比较。进行仿真研究以比较VC的性能,广义估计方程和U统计方法的不同权重矩阵,用于纵向正常和泊松数据的重复测量。两种应用,近视双胞胎和皮质脊髓扩散张杂波研究,用于说明。总之,通过考虑纵向重复测量的相关结构的VC方法为所有样本尺寸的小均方误差和标称的95%覆盖率提供了令人满意的结果。 (c)2017 Elsevier B.v.保留所有权利。

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