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竺明星, 卢红前, 戴国亮, 万志辉, 龚维明. 基于侧阻硬化与软化模型的大直径桩基水平承载力研究[J]. 岩土工程学报, 2018, 40(S2): 132-136. DOI: 10.11779/CJGE2018S2027
引用本文: 竺明星, 卢红前, 戴国亮, 万志辉, 龚维明. 基于侧阻硬化与软化模型的大直径桩基水平承载力研究[J]. 岩土工程学报, 2018, 40(S2): 132-136. DOI: 10.11779/CJGE2018S2027
ZHU Ming-xing, LU Hong-qian, DAI Guo-liang, WAN Zhi-hui, GONG Wei-ming. Lateral bearing capacity of large-diameter pile foundation based on hardening and softening models of side resistance[J]. Chinese Journal of Geotechnical Engineering, 2018, 40(S2): 132-136. DOI: 10.11779/CJGE2018S2027
Citation: ZHU Ming-xing, LU Hong-qian, DAI Guo-liang, WAN Zhi-hui, GONG Wei-ming. Lateral bearing capacity of large-diameter pile foundation based on hardening and softening models of side resistance[J]. Chinese Journal of Geotechnical Engineering, 2018, 40(S2): 132-136. DOI: 10.11779/CJGE2018S2027

基于侧阻硬化与软化模型的大直径桩基水平承载力研究

Lateral bearing capacity of large-diameter pile foundation based on hardening and softening models of side resistance

  • 摘要: 从桩侧竖向摩阻力作为大直径基桩水平承载力显著影响因素的角度出发,首先分别建立了桩侧摩阻力硬化和软化τ-s模型作用下单位长度桩身抗力矩Ms的数值解及其相应的解析方程。随后,在传递矩阵法基础上分别推导了考虑桩身抗力矩Ms影响的传递矩阵系数解析解。最后,通过影响参数及工程案例对比分析,分别证明了本文所推导的附加弯矩-转角本构模型和传递矩阵解的正确性,并得出以下结论:对侧阻硬化模型而言,桩身抗力矩Ms随着桩径d、抗剪刚度系数比值k2/k1的增加以及弹性极限位移seu的减小而增加;对侧阻软化模型而言,桩身抗力矩Ms随着桩径d、参数β(=su2/seu)和αres(=τu,res/τu,eq)的增加而增加。

     

    Abstract: From the perspective of the vertical shaft resistance producing significant contribution to the lateral bearing capacity of large-diameter pile foundation, the numerical and analytical solutions are firstly established for pile shaft resisting moment per unit length Ms induced by hardening and softening τ-s curve models of pile side friction, respectively. Furthermore, the analytical solutions for transfer matrix coefficients with consideration of the influences of shaft resisting moment are also obtained on the basis of the transfer matrix method. Finally, comparative analysis of influence factors and project case are performed, and the comparistive results verify the correctness of the proposed constitutive models for shaft resisting moment and transfer matrix solution. Moreover, for the hardening model for shaft resistance, the shaft resisting moment Ms increases with the increasing pile diameter d, ratio of shear stiffness coefficients k2/k1 and decreasing elastic limit displacement seu. Meanwhile, for the softening model for shaft resistance, the shaft resisting moment Ms increases with the increase of pile diameter d, parameters β (=su2/seu) and αres (=τu,res/τu,eq).

     

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