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Variance-covariance component estimation for structured errors-in-variables models with cross-covariances

机译:变量与交叉协方差的结构化错误模型的方差 - 协方差分量估计

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摘要

In this contribution, an iterative algorithm for variance-covariance component estimation based on the structured errors-in-variables (EIV) model is proposed. We introduce the variable projection principle and derive alternative formulae for the structured EIV model by applying Lagrange multipliers, which take the form of a least-squares solution and are easy to implement. Then, least-squares variance component estimation (LS-VCE) is applied to estimate different (co)variance components in a structured EIV model. The proposed algorithm includes the estimation of covariance components, which is not considered in other recently proposed approaches. Finally, the estimability of the (co)variance components of the EIV stochastic model is discussed in detail. The efficacy of the proposed algorithm is demonstrated through two applications: multiple linear regression and auto-regression, on simulated datasets or on a real dataset with some assumptions.
机译:在该贡献中,提出了一种基于结构化误差(EIV)模型的变异协方差分量估计的迭代算法。 我们通过应用拉格朗日乘法器来引入结构化EIV模型的可变投影原理和推导替代公式,这采用了最小二乘解决方案的形式并易于实现。 然后,应用最小二乘差异分量估计(LS-VCE)以估计结构化EIV模型中的不同(CO)方差分量。 所提出的算法包括协方差分量的估计,其在其他最近提出的方法中不考虑。 最后,详细讨论了EIV随机模型的(CO)方差分量的可评估性。 通过两个应用程序演示了所提出的算法的效果:在模拟数据集或具有一些假设的真实数据集上的多元线性回归和自动回归。

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