地铁盾构隧道下穿对铁路刚构桥变形及内力的影响

Impact of Shield Tunnel Under-crossing on Deformation and Internal Forces of Railway Rigid-Frame Bridge

  • 摘要:
    目的 铁路刚构桥因其墩梁刚接,故对变形较为敏感;又因其桥梁跨度小、墩高低,故在地铁盾构隧道下穿时难以设置隔离桩。对此,有必要研究地铁盾构隧道直接下穿对铁路刚构桥变形和内力的影响。
    方法 以合肥地铁4号线下穿铁路刚构桥工程为背景,采用有限元方法对比分析了中孔下穿方案与边孔下穿方案,结合现场监测数据验证了有限元方法计算分析的可靠性。
    结果及结论 中孔下穿方案中,双线盾构的叠加效应导致桥墩最大沉降达1.504 mm,相邻桥墩差异沉降达0.606 mm。边孔下穿方案中,虽然盾构与桥桩的净距拉大,但因盾构穿越处靠近铁路桥台,故桥台最大沉降达2.533 mm,相邻桥墩(台)差异沉降达1.649 mm。结构验算显示:中孔下穿方案产生的附加内力虽更大,但仍均在安全范围内;边孔方案引发的桥台变形和桥台偏载加剧,在施工及运营阶段存在更大相对风险;边孔下穿方案中盾构位于曲线段,相对直线段更不利于地损率控制。 经综合比较,中孔下穿方案更优。采用中孔下穿方案后,现场监测数据显示:盾构下穿过程中,桥墩先隆起,后沉降;盾尾脱出约一个月后,桥墩沉降逐渐趋于稳定,桥墩最大沉降约为1.604 mm,相邻墩间最大差异沉降0.738 mm。现场监测数据与计算结果较为吻合,说明有限元方法计算较可靠。

     

    Abstract:
    Objective Railway rigid-frame bridges are sensitive to deformation due to the rigid connection between piers and girders. Moreover, owing to their small span and low pier height, it is difficult to install isolation piles when metro shield tunnels under-cross such bridges. Therefore, it is necessary to study the impact of metro shield tunnel direct under-crossing on the deformation and internal force of railway rigid-frame bridges.
    Method Based on the project of Hefei Metro Line 4 under-crossing a railway rigid-frame bridge, the finite element method is adopted to compare and analyze the middle-span and the side-span under-crossing schemes. The reliability of the finite element analysis is verified by field monitoring data.
    Result & Conclusion In the middle-span under-crossing scheme, the superposition effect of the double line shields results in a maximum pier settlement of 1.504 mm and a differential settlement of 0.606 mm between adjacent piers. In the side span under-crossing scheme, although the clearance between the shield and bridge piles increases, the shield under-crosses closer to the railway abutment, leading to a maximum abutment settlement of 2.533 mm and a differential settlement of 1.649 mm between adjacent piers (abutments). Structural calculations show that the additional internal forces induced in the middle-span under-crossing scheme are larger, but remain within the safety range. The side-span scheme aggravates abutment deformation and eccentric load, posing greater relative risks during construction and operation. In addition, the shield in the side-span under-crossing scheme is located on a curved section, which is less favorable for ground loss control compared to a straight section. Through comprehensive comparison, the middle-span under-crossing scheme proves better. After adopting this scheme, field monitoring data indicate that during shield under-crossing, the piers experience heave first and then settlement, and the pier settlement gradually stabilizes about one month after shield tail detachment. The maximum pier settlement is approximately 1.604 mm, and the maximum differential settlement between adjacent piers is 0.738 mm. The field monitoring data aligns well with the calculated results, demonstrating the reliability of the finite element method.

     

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