小半径曲线地铁盾构隧道管片位移解析方法

Analytical Method for Segment Displacement of Metro Shield Tunnels with Small-radius Curves

  • 摘要:
    目的 小半径曲线盾构施工容易引发管片错台破损、拼装质量降低和水平轴线偏移等不良情况产生。对此,有必要研究小半径曲线隧道盾构施工过程中的偏移、上浮等位移解析方法,进而探明管片位移发生规律。
    方法 针对施工过程中盾构推力引起管片受力变形,以及注浆压力引起管片上浮等位移情形,分析其成因。利用修正等效刚度模型,基于修正后的纵向等效抗剪刚度模型及温克尔弹性地基梁理论,提出了小半径曲线盾构隧道管片位移解析方法。依托南昌市轨道交通3号线青山湖西站—上沙沟站区间盾构隧道工程,验证该算法的合理性和工程适用性,进一步分析盾构推力和注浆荷载对曲线段管片位移的影响规律。
    结果及结论 对于管片的偏移量和上浮量,小半径曲线盾构隧道管片位移解析方法的求解结果与现场监测结果拟合良好。这说明该解析方法具有良好的工程适用性,能有效应用并解决小半径曲线隧道盾构施工过程中的管片错台和上浮等位移计算问题。

     

    Abstract:
    Objective Shield construction in small-radius curves easily induces adverse conditions such as segment misalignment and damage, degraded assembly quality, and horizontal axis deviation. Therefore, it is necessary to study analytical methods for displacements, such as deviation and floating during the shield construction of small-radius curve tunnels to identify the patterns of segment displacement.
    Method The causes of displacement scenarios such as segment stress and deformation induced by shield thrust and segment floating induced by grouting pressure during construction are analyzed. Based on a modified longitudinal equivalent shear stiffness model and the Winkler elastic foundation beam theory, an analytical method for segment displacement of small-radius curve shield tunnels is proposed using a modified equivalent stiffness model. The algorithm's rationality and engineering applicability are validated relying on the shield tunnel project in Nanchang Metro Line 3 Qingshanhu West Station–Shangshagou Station section, and influence laws of shield thrust and grouting load on segment displacement in curve sections are analyzed further.
    Result & Conclusion For segments deviation and floating, the solution results of the displacement analytical method for small radius curve shield tunnel segments fit well with the on-site monitoring results. This indicates that the analytical method possesses good engineering applicability and can be effectively applied to solve displacement calculation problems such as segment misalignment and uplift during shield tunneling in small-radius curve tunnels.

     

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