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AN AUTOMATED ROBUST DESIGN METHODOLOGY FOR SUSPENDED STRUCTURES

机译:悬挂结构的自动鲁棒设计方法

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Suspended structures such as cable roofs and bridges are tensile spatial systems. The objective of this paper is to describe an automated robust design methodology that can be used to evaluate suspended structures. Numerical simulations combine dynamic relaxation for the nonlinear structural analysis with a non-dominated sorting genetic algorithm (NSGA-Ⅱ) for multicriteria optimization. The formulation used is general and adaptable to allow for handling of multiple objectives and constraints concurrently. Robust designs are obtained by including random uncertainties in the methodology. Uncertainties are assigned to model inputs which yields outputs with associated uncertainties. Polynomial chaos expansion (PCE) is utilized to create reduced-order stochastic structural analysis models. These models allow statistical robust measures to be obtained with reasonable computational time. A polyester-rope suspended footbridge case study is analyzed to show how the methodology handles both static and dynamic parameters. Test cases in which Young's Modulus and prestress are taken as random variables are examined. Two objectives (maximization of the lowest in-plane natural frequency and minimization of rope volume) and two static constraints (maximum stress and maximum slope) are considered simultaneously. Best compromise solution sets, also named Pareto fronts, for the deterministic and robust designs are compared and found to be similar for all test cases examined. Thus, for this case study, the deterministic solution is the most robust solution. The design methodology described in this paper can be used to evaluate other suspended systems subject to different constraints, objectives, uncertainties, etc. Consequently, this methodology has the potential to be a powerful computational tool for designing robust suspended structures.
机译:悬索结构(如电缆屋顶和桥梁)是拉伸空间系统。本文的目的是描述一种可用于评估悬架结构的自动化鲁棒设计方法。数值模拟将用于非线性结构分析的动态松弛与用于多准则优化的非支配排序遗传算法(NSGA-Ⅱ)相结合。所使用的公式是通用的,适用于允许同时处理多个目标和约束的情况。通过在方法中包括随机不确定性来获得可靠的设计。将不确定性分配给模型输入,从而产生具有相关不确定性的输出。多项式混沌扩展(PCE)用于创建降阶随机结构分析模型。这些模型允许以合理的计算时间获得统计稳健的度量。分析了聚酯绳悬挂式人行桥的案例研究,以显示该方法如何处理静态和动态参数。检验以杨氏模量和预应力为随机变量的测试用例。同时考虑了两个目标(最小平面内固有频率的最大化和绳索体积的最小化)和两个静态约束(最大应力和最大斜率)。比较了确定性和鲁棒性设计的最佳折衷解决方案集(也称为Pareto Fronts),发现在所有测试用例中它们都是相似的。因此,对于此案例研究,确定性解决方案是最可靠的解决方案。本文所述的设计方法可用于评估受不同约束,目标,不确定性等影响的其他悬架系统。因此,该方法有可能成为设计鲁棒悬架结构的强大计算工具。

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