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全站仪RDM法与3D量测法量测隧道变形精度对比

罗彦斌 陈建勋 翟宇辉

罗彦斌, 陈建勋, 翟宇辉. 全站仪RDM法与3D量测法量测隧道变形精度对比[J]. 交通运输工程学报, 2017, 17(3): 56-64.
引用本文: 罗彦斌, 陈建勋, 翟宇辉. 全站仪RDM法与3D量测法量测隧道变形精度对比[J]. 交通运输工程学报, 2017, 17(3): 56-64.
LUO Yan-bin, CHEN Jian-xun, ZHAI Yu-hui. Comparison of measuring accuracies of tunnel displacements with RDM method and 3D measurement method based on total station[J]. Journal of Traffic and Transportation Engineering, 2017, 17(3): 56-64.
Citation: LUO Yan-bin, CHEN Jian-xun, ZHAI Yu-hui. Comparison of measuring accuracies of tunnel displacements with RDM method and 3D measurement method based on total station[J]. Journal of Traffic and Transportation Engineering, 2017, 17(3): 56-64.

全站仪RDM法与3D量测法量测隧道变形精度对比

基金项目: 

国家自然科学基金项目 国家自然科学基金项目

国家自然科学基金项目 51678063

中国博士后科学基金项目 2016M602738

陕西省科技统筹创新工程计划项目 2014KTCG01-02

详细信息
    作者简介:

    罗彦斌(1980-), 男, 宝鸡千阳人, 长安大学副教授, 工学博士, 从事隧道工程研究

  • 中图分类号: U452.1

Comparison of measuring accuracies of tunnel displacements with RDM method and 3D measurement method based on total station

More Information
    Author Bio:

    LUO Yan-bin(1980-), male, associate professor, PhD, +86-29-82334887, lyb@chd.edu.cn

  • 摘要: 根据测量学原理和误差传播定律, 分析了全站仪自由设站对边量测(RDM) 法和三维坐标(3D) 量测法, 建立了2种量测法的隧道变形精度分析模型, 利用中误差评价隧道变形量测精度, 推导了2种方法量测隧道变形的中误差计算公式, 并以某三车道公路隧道为例, 对2种方法的量测精度进行了对比和验证; RDM法通过三角高程测量原理和三角余弦定理得出任意点之间的水平距离、高差和斜距, 根据任意测点之间的三角几何关系得到隧道变形; 3D量测法从任意观测点观测若干已知点的方向和距离, 通过坐标变换计算各测点坐标, 根据各测点坐标得到隧道变形。分析结果表明: 采用RDM法和3D量测法量测隧道拱顶下沉的精度评价公式相同, 而量测隧道水平收敛的精度评价公式不同, RDM法的精度优于3D量测法, 且随着全站仪到量测断面距离的增加, 差值逐渐增大, 当距离为100 m时, 两者精度差值已增大至0.43 mm; 在三车道公路隧道中, 当距离为40~60m时, 2种方法量测隧道水平收敛的精度均为最高, RDM法可达0.61~0.68mm, 3D量测法可达0.78~0.84mm; RDM法和3D量测法量测的隧道拱顶下沉曲线平滑、圆顺, 拟合度都大于0.95, 而在量测隧道净空收敛方面, RDM法的曲线拟合度大于0.9, 3D量测法的曲线拟合度小于0.9, 因此, RDM法量测精度优于3D量测法。

     

  • 图  1  RDM法量测隧道变形模型

    Figure  1.  Measurement model of tunnel displacement with RDM method

    图  2  RDM法量测原理

    Figure  2.  Measurement principle of RDM method

    图  3  3D量测法量测隧道变形模型

    Figure  3.  Measurement model of tunnel displacement with 3D measurement method

    图  4  3D量测法量测原理

    Figure  4.  Measurement principle of 3D measurement method

    图  5  RDM法测点布置

    Figure  5.  Layout of measuring points in RDM method

    图  6  3D量测法测点布置

    Figure  6.  Layout of measuring points in 3D measurement method

    图  7  精度计算结果对比

    Figure  7.  Comparison of calculation results for measuring accuracy

    图  8  拱顶下沉空间曲线对比

    Figure  8.  Comparison of space curves for vault settlement

    图  9  水平收敛空间曲线对比

    Figure  9.  Comparison of space curves for level convergence

    表  1  RDM法量测中误差

    Table  1.   Mean square errors with RDM method

    下载: 导出CSV

    表  2  3D量测法量测中误差

    Table  2.   Mean square errors with 3Dmeasurement method

    下载: 导出CSV
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  • 收稿日期:  2017-03-04
  • 刊出日期:  2017-06-25

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