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Reliability analysis of a rock slope based on plastic limit analysis theory with multiple failure modes

机译:基于多种故障模式的塑性极限分析理论的岩石坡度可靠性分析

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摘要

Due to the randomness and variability of parameters, reliability analysis of rock slopes generally contains multiple failure modes. This reliability problem cannot be effectively treated by traditional methods, such as limit equilibrium method (LEM) and finite element method (FEM). A numerical method for performing reliability analysis of rock slope is proposed by combining the plastic limit analysis theory, rigid finite element discretization, mathematical programming theory and Monte Carlo method. The rock slope is discretized into rock blocks and interfaces using rigid finite elements to establish static admissible stress fields and kinematically admissible velocity fields for the rock slope. Additionally, stochastic programming models for performing reliability analysis of rock slopes are established according to the lower and upper bound theorems by setting the shear strength parameters of the interfaces to random variables. A numerical solution strategy is then proposed for stochastic programming models based on the Monte Carlo method at the same time. Finally, an estimation method for the failure probability of element is proposed based on the velocity fields. The proposed method is validated, and it has high precision and efficiency.
机译:由于参数的随机性和可变性,岩石斜坡的可靠性分析通常包含多种故障模式。这种可靠性问题不能通过传统方法有效处理,例如限制平衡方法(LEM)和有限元方法(FEM)。提出了一种利用塑性极限分析理论,刚性有限元离散,数学规划理论和蒙特卡罗方法来实现岩斜率可靠性分析的数值方法。使用刚性有限元分离为岩石块和接口,以建立静止可允许的应力场和岩石坡的运动速度场。另外,通过将接口的剪切强度参数设定为随机变量,根据下限和上限定理来建立用于执行岩石斜坡可靠性分析的随机编程模型。然后针对基于蒙特卡罗方法的同时提出了一种数值解决方案策略。最后,基于速度场提出了一种用于元素的失败概率的估计方法。验证了该方法,具有高精度和效率。

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