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Static and seismic passive earth pressure coefficients on rigid retaining structures: discussion

机译:刚性挡土结构上的静态和地震被动土压力系数:讨论

摘要

The author needs to be commended for his computational efforts in determining the passive earth pressure coefficients for both the static case as well as in the presence of pseudostatic earthquake forces. The upper bound theorem of limit analysis with the use of a kinematically admissible translational failure mechanism was formed as the basis for solving the problem. In this discussion, the passive earth pressure coefficients given by the author have been compared with those obtained on the basis of the limit equilibrium technique by employing the composite logarithmic spiral failure surface both for the static (Kumar and Subba Rao 1997) and the pseudo-static cases (Kumar 2001). The comparison of all of the results is given in Tables D1 and D2. The two approaches compare well with each other. The passive earth pressure coefficients generated on the basis of the upper bound limit analysis in most of the cases are found to be either almost the same or only marginally greater (for larger values of d) than those computed with the limit equilibrium approach. However, compared to the limit equilibrium technique, the limit analysis has an obvious advantage
机译:对于在确定静态情况和存在伪静态地震力的情况下确定被动土压力系数方面所做的计算努力,作者应受到赞扬。形成了运动学上允许的平移失效机制的极限分析的上界定理,作为解决该问题的基础。在本次讨论中,作者给出的被动土压力系数已与基于极限平衡技术的静态土压力系数(采用Kumar和Subba Rao 1997)和拟对数法的复合对数螺旋破坏面进行了比较。静态案例(Kumar 2001)。表D1和D2中给出了所有结果的比较。两种方法相互比较。在大多数情况下,根据上限分析生成的被动土压力系数被发现与用极限平衡法计算的被动土压力系数几乎相同或仅略有增加(对于较大的d值)。但是,与极限平衡技术相比,极限分析具有明显的优势

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    Kumar Jyant;

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  • 年度 2001
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