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Minimum-cost optimization of nonlinear fluid viscous dampers and their supporting members for seismic retrofitting

机译:非线性流体粘滞阻尼器及其支撑构件抗震改造的最小成本优化

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This paper presents an effective approach for achieving minimum-cost designs for seismic retrofitting using nonlinear fluid viscous dampers. The damping coefficients of the dampers and the stiffness coefficients of the supporting braces are designed by an optimization algorithm. A realistic retrofitting cost function is minimized subject to constraints on inter-story drifts at the peripheries of frame structures. The cost function accounts for costs related to both the topology and the sizes of the dampers. The behavior of each damper-brace element is defined by the Maxwell model, where the force-velocity relation of the nonlinear dampers is formulated with a fractional power law. The optimization problem is first posed and solved as a mixed integer problem. For the reduction of the computational effort required in the optimization, the problem is then reformulated with continuous variables only and solved with a gradient-based algorithm. Material interpolation techniques, which have been successfully applied in topology optimization and in multi-material optimization, play a key role in achieving practical final design solutions with a reasonable computational effort. Promising results attained for 3-D irregular frames are presented and discussed. Copyright (c) 2017 John Wiley & Sons, Ltd.
机译:本文提出了一种有效的方法,可以使用非线性流体粘性阻尼器来实现地震改造的最低成本设计。通过优化算法设计了阻尼器的阻尼系数和支撑支架的刚度系数。受到框架结构外围的层间漂移的约束,可以将实际的改装成本函数降至最低。成本函数考虑与阻尼器的拓扑和尺寸有关的成本。每个阻尼器-支撑元件的行为由麦​​克斯韦模型定义,其中非线性阻尼器的力-速度关系由分数幂定律表示。首先提出优化问题并将其作为混合整数问题解决。为了减少优化中所需的计算工作量,然后仅使用连续变量对问题进行重新表述,并使用基于梯度的算法进行求解。材料插值技术已成功应用于拓扑优化和多材料优化中,在通过合理的计算工作来实现实用的最终设计解决方案中发挥着关键作用。提出并讨论了针对3-D不规则帧的有希望的结果。版权所有(c)2017 John Wiley&Sons,Ltd.

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