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A simple damper optimization algorithm for both target added damping ratio and interstorey drift ratio

机译:目标附加阻尼比和层间漂移比的简单阻尼器优化算法

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A simple damper optimization method is proposed to find optimal damper allocation for shear buildings under both target added damping ratio and interstorey drift ratio (IDR). The damping coefficients of added dampers are considered as design variables. The cost, which is defined as the sum of damping coefficient of added dampers, is minimized under a target added damping ratio and the upper and the lower constraint of the design variables. In the first stage of proposed algorithm, Simulated Annealing, Nelder Mead and Differential Evolution numerical algorithms are used to solve the proposed optimization problem. The candidate optimal design obtained in the first stage is tested in terms of the IDRs using linear time history analyses for a design earthquake in the second stage. If all IDRs are below the allowable level, iteration of the algorithm is stopped; otherwise, the iteration continues increasing the target damping ratio. By this way, a structural response IDR is also taken into consideration using a snap-back test. In this study, the effects of the selection of upper limit for added dampers, the storey mass distribution and the storey stiffness distribution are all investigated in terms of damper distributions, cost function, added damping ratio and IDRs for 6-storey shear building models. The results of the proposed method are compared with two existing methods in the literature. Optimal designs are also compared with uniform designs according to both IDRs and added damping ratios. The numerical results show that the proposed damper optimization method is easy to apply and is efficient to find optimal damper distribution for a target damping ratio and allowable IDR value.
机译:提出了一种简单的阻尼器优化方法,以在目标附加阻尼比和层间漂移比(IDR)下找到剪力建筑物的最优阻尼器分配。附加阻尼器的阻尼系数被视为设计变量。在目标附加阻尼比和设计变量的上下约束下,将成本(定义为附加阻尼器的阻尼系数之和)最小化。在所提出算法的第一阶段,使用模拟退火,Nelder Mead和差分演化数值算法来解决所提出的优化问题。使用线性时程分析对第二阶段的设计地震,根据IDR对在第一阶段获得的候选最佳设计进行测试。如果所有IDR均低于允许水平,则算法的迭代将停止;否则,迭代将继续增加目标阻尼比。通过这种方式,还可以使用回弹测试来考虑结构响应IDR。在这项研究中,从阻尼器分布,成本函数,附加阻尼比和6层剪切建筑模型的IDR方面研究了选择附加阻尼器上限,层质量分布和层刚度分布的影响。将该方法的结果与文献中现有的两种方法进行了比较。根据IDR和增加的阻尼比,还将最佳设计与均匀设计进行比较。数值结果表明,所提出的阻尼器优化方法易于应用,并且对于目标阻尼比和允许的IDR值,能够有效地找到最佳的阻尼器分布。

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