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An Overview of Recently Developed Coupled Simulation Optimization Approaches for Reliability Based Minimum Cost Design of Water Retaining Structures

机译:基于可靠性的最小限度设计的保水结构最近开发的耦合仿真优化方法概述

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This paper reviews several recently-developed techniques for the minimum-cost optimal design of water-retaining structures (WRSs), which integrate the effects of seepage. These include the incorporation of uncertainty in heterogeneous soil parameter estimates and quantification of reliability. This review is limited to methods based on coupled simulation-optimization (S-O) models. In this context, the design of WRSs is mainly affected by hydraulic design variables such as seepage quantities, which are difficult to determine from closed-form solutions or approximation theories. An S-O model is built by integrating numerical seepage modeling responses to an optimization algorithm based on efficient surrogate models. The surrogate models (meta-models) are trained on simulated data obtained from finite element numerical code solutions. The proposed methodology is applied using several machine learning techniques and optimization solvers to optimize the design of WRS by incorporating different design variables and boundary conditions. Additionally, the effects of several scenarios of flow domain hydraulic conductivity are integrated into the S-O model. Also, reliability based optimum design concepts are incorporated in the S-O model to quantify uncertainty in seepage quantities due to uncertainty in hydraulic conductivity estimates. We can conclude that the S-O model can efficiently optimize WRS designs. The ANN, SVM, and GPR machine learning technique-based surrogate models are efficiently and expeditiously incorporated into the S-O models to imitate the numerical responses of simulations of various problems.
机译:本文回顾了几种最新开发的用于保水结构(WRS)的最低成本优化设计的技术,这些技术综合了渗流的影响。这些措施包括将不确定性纳入非均质土壤参数估算和可靠性量化。这篇评论仅限于基于耦合仿真优化(S-O)模型的方法。在这种情况下,WRS的设计主要受水力设计变量(例如渗水量)的影响,这些变量很难从封闭形式的解或近似理论中确定。通过将数值渗流建模响应与基于有效代理模型的优化算法进行集成来构建S-O模型。替代模型(元模型)在从有限元数字代码解决方案获得的模拟数据上进行训练。通过结合不同的设计变量和边界条件,使用几种机器学习技术和优化求解器来应用所提出的方法,以优化WRS的设计。此外,将流域水力传导率的几种方案的影响整合到S-O模型中。同样,基于可靠性的最佳设计理念被纳入S-O模型,以量化由于水力传导率估算的不确定性而导致的渗流量不确定性。我们可以得出结论,S-O模型可以有效地优化WRS设计。基于ANN,SVM和GPR机器学习技术的替代模型被有效快速地整合到S-O模型中,以模拟各种问题的模拟数值响应。

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