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Optimization of non‑circular failure surface in slope based on particle swarm models

机译:基于粒子群模型的斜率下非圆形失效表面的优化

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This article presents results of slope analyses employing a simple technique of generating segmented non-circular failure surfaces. The formulation of slope analysis is performed as an optimization problem with four constrained control variables characterizing the failure surface. In this study, different variants of particle swarm optimization (PSO) methods such as inertia weight equipped and contemporary standard PSO (CS-PSO) are utilized to obtain optimum control variables and associated critical failure surface. The factor of safety of the slope or the objective function of the constrained optimization problem is determined by Morgenstern-Price method. To explore the competence of proposed method with different PSO models, three benchmark problems are analysed for different maximum number of function evaluations such as 1000, 2500 and 5000. A series of sensitivity analyses are performed for various parameters such as swarm size with maximum iteration count of 100. The swarm diversity behaviour is also studied in relation with converged or promising global optimum solution. It is found that contemporary standard PSO (CS-PSO) with or without velocity clamping maintains better swarm diversity and preserves the balance between swarm "exploration" and "exploitation" efficiently. Velocity clamping and positional clamping are recommended as they prevent the solution/control variable from overflying the swarm best position.
机译:本文提出了采用简单技术产生分段非圆形失效表面的斜坡分析的结果。斜率分析的制定是用特征故障表面表征的四个受限控制变量的优化问题。在本研究中,利用诸如惯性重量和当代标准PSO(CS-PSO)的粒子群优化(PSO)方法的不同变体,以获得最佳控制变量和相关的临界失效表面。由Morgenstern-Price方法决定了坡度的安全因素或受约束优化问题的目标函数。要探讨具有不同PSO模型的提出方法的能力,分析了三个基准问题,以针对不同的最大函数评估数,例如1000,2500和5000.对于各种参数进行了一系列敏感性分析,例如具有最大迭代计数的群体大小100.还与融合或有前途的全球最优解决方案相关的群体多样性行为。发现当代标准PSO(CS-PSO)有或没有速度钳位,维持更好的群体多样性,并在有效的“探索”和“剥削”之间保持平衡。建议使用速度夹紧和定位夹紧,因为它们防止溶液/控制变量免于过时的群体最佳位置。

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