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Optimal design of nonlinear energy sinks for mitigation of seismic response on structural systems

机译:结构系统地震响应减轻非线性能量水槽的最佳设计

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This paper proposes an approach for the optimal design of nonlinear energy sinks (NES) installed in structures subjected to stochastic excitation. The response of these nonlinear systems subjected to stationary or non stationary stochastic excitations has been characterized by the time-history of its covariance matrix. However, time-invariant equivalent linearization methods of NES equipped structures will not always converge due to its essential nonlinearity. A solution strategy is proposed using equivalent linearization at each time step of the governing matrix differential equation, obtained through a sequence of Lyapunov equations. The adequacy of this method for optimization problems is evaluated by comparison with Monte Carlo simulations of two representative NES examples. Moreover, the influence of the Gaussian assumption of the equivalent system response is studied in these examples. An optimization formulation to design systems equipped with NES devices is proposed, in which the performance function is defined in terms of the maximum variance over the time history. This result is obtained by using the proposed method with a Gaussian assumption of the equivalent linear system. To illustrate the proposed methodology, parametric optimization of an NES installed at the top of a shear building structure is performed.
机译:本文提出了一种在经过随机激励的结构中安装的非线性能量水槽(NES)的最佳设计方法。经过静止或非静止随机激励的这些非线性系统的响应已经表征了其协方差矩阵的时间历史。然而,由于其基本非线性,NES配备结构的时间不变的等效线性化方法不会总是会聚。通过Lyapunov方程序列获得的管理矩阵微分方程的每个时间步骤中使用等效线性化提出了解决策略。通过与两个代表性NES示例的蒙特卡罗模拟进行比较来评估该方法的优化问题的充分性。此外,在这些实施例中研究了高斯假设等同系统响应的影响。提出了一种对配备有NES器件的设计系统的优化制剂,其中在时间历史上的最大方差方面定义了性能函数。通过使用具有等效线性系统的高斯假设的所提出的方法获得该结果。为了说明所提出的方法,执行安装在剪切构建结构顶部的NE的参数优化。

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