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Improving Dam Deformation Analysis Using Least-Squares Variance Component Estimation and Tikhonov Regularization

机译:使用最小二乘差分分量估计和Tikhonov规则改善坝体变形分析

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摘要

Several least-squares adjustment techniques were tested for dam deformation analysis. Deformation monitoring had only been studied horizontally. Simulated observations were first performed to compare the three methods of least-squares: observations with their initial weight, observations with the estimated variance component, and the regularization method. The best scenario was adopted for the real network. The results demonstrated that a more accurate outcome is possible by least-square variance component estimation (LS-VCE). Comparison of the estimated and simulated displacements in the LS-VCE method indicated that the difference for the two east-west and north-south components is 0.05 and 0.08 mm, while this difference in the other two modes is 1.02 and 0.67 mm for observations with their initial weight, and 0.64 and 0.16 mm for the Tikhonov regularization method, respectively. In the best method, an improvement was found in the standard deviation of the east-west, south-north components, the estimation of the major axis of the error ellipse, and the trace of the variance-covariance matrix of unknowns, in comparison with the other methods.
机译:测试了几种最小二乘调节技术,用于坝体变形分析。只有水平研究变形监测。首先进行模拟观察以比较至少方块的三种方法:与初始重量的观察,与估计方差分量的观察以及正则化方法。真实网络采用了最佳情景。结果表明,通过最小二乘方差分量估计(LS-VCE)可以实现更准确的结果。 LS-VCE方法中估计和模拟位移的比较表明,两种东西和南北部件的差异为0.05和0.08毫米,而其他两种模式的这种差异为1.02和0.67 mm,用于观察其初始重量分别为Tikhonov规则化方法0.64和0.16mm。在最好的方法中,与误差椭圆的主轴估计的标准偏差有所改进,与未知数的差异 - 协方差矩阵的迹象相比另一种方法。

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