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Discussion of Extended Drucker-Prager Yield Criterion in Slope Stability Analysis

机译:扩展Drucker-Prager屈服准则在边坡稳定性分析中的讨论

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Strength reduction FEM is one of the main methods to analyze slope stability. Based on the extended Drucker-Prager yield criterion in ABAQUS, the plastic zone along a sliding surface from slope toe to the top is assumed as the flag to tell the slope sliding. And a typical soil slope stability is analyzed with extended Drucker-Prager yield criterion with different section circle of Mohr-Coulomb yield criterion, such as circumscribed circle, inscribed circle, internal tangential circle and equivalent area circle. When the material parameter K is 0.778, compared by the limit equilibrium methods, the safety factors of slope in extended Drucker-Prager yield criterion with circumscribed circle and inscribed circle of Mohr-Coulomb yield criterion are bigger and internal tangential circle less, and equivalent area circle closest. And with the increasing of K, the convergence of iterative computation enhances and the safety factor of slope becomes bigger.
机译:强度折减有限元法是分析边坡稳定性的主要方法之一。根据ABAQUS中扩展的Drucker-Prager屈服准则,假设从斜坡脚趾到顶部的滑动表面上的塑性区是指示斜坡滑动的标志。并采用扩展的Drucker-Prager屈服准则,采用外接圆,内切圆,内切线圆和等效面积圆等不同的Mohr-Coulomb屈服准则截面圆,分析了典型的土坡稳定性。当材料参数K为0.778时,通过极限平衡法进行比较,在扩展的Drucker-Prager屈服准则中,具有外接圆和Mohr-Coulomb屈服准则的内切圆和内切圆的边坡安全系数较大,而内部切向圆较小,且等效面积最接近的圆圈。随着K的增加,迭代计算的收敛性增强,边坡的安全系数变大。

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