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Surveying adjustment datum and relative deformation accuracy analysis

机译:测量调整基准及相对变形精度分析

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摘要

In the surveying adjustment, unknown parameters are usually not direct observations, but the elements related to these direct observations. In order to determine the unknown parameters adequate known data should be provided, and these necessarily required known data are used to form the adjustment datum. Under different datums, different results will be obtained even with the same direct observations. However, in the practical adjustment calculation, the datum and its effect on the results are always ignored. In this paper, the adjustment datum is firstly discussed and defined as datum equations. Then an adjustment method based on the datum equations and least squares is presented. This method is a generic one, not only suited for the case in an ordinary datum but also in the gravity centre datum or a quasi-datum, and can be easily used to analyse different deformations. Based on this method, the transformation between different reference frames is derived. It shows that the calculation results, deformation and positioning accuracy under one kind of datum are relative and generic. A case study is further introduced and used to test this new method. Based on the case study, the conclusions are reached. It is found that the relative positional root mean square error of each point becomes bigger as the distance between the point and the datum increases, and the relative deformation offsets under different kinds of datum are helpful for reliable deformation analysis.
机译:在测量调整中,未知参数通常不是直接观测,而是与这些直接观测相关的元素。为了确定未知参数,应提供足够的已知数据,并将这些必要的已知数据用于形成调整数据。在不同的基准下,即使使用相同的直接观测也将获得不同的结果。但是,在实际调整计算中,原点及其对结果的影响始终被忽略。在本文中,首先讨论了调整基准并将其定义为基准方程。然后提出了一种基于基准方程和最小二乘法的调整方法。此方法是一种通用方法,不仅适用于普通基准,而且适用于重心基准或准基准,并且可以轻松地用于分析不同的变形。基于此方法,可以得出不同参考帧之间的变换。结果表明,在一种基准下的计算结果,变形和定位精度是相对通用的。进一步介绍了一个案例研究,并将其用于测试此新方法。在案例研究的基础上,得出结论。研究发现,随着点与基准点之间距离的增加,各点的相对位置均方根误差增大,不同基准点下的相对变形偏移量有助于可靠的变形分析。

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