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针对两相邻结构间设置连接阻尼器对结构的减震影响问题,研究了基于Kanai-Tajimi谱地震动激励下的Kelvin型粘弹性阻尼器与相邻结构形成的组合体系的随机地震动系列响应(绝对位移及层间位移)的简明封闭解。首先,利用Kelvin型粘弹性阻尼器本构关系及Kanai-Tajimi谱的滤波方程,将组合体系基于复杂地震动激励精确转化为基于简明白噪声激励的运动方程;其次,利用复模态法获得了组合结构相对于地面的绝对位移、层间位移等系列响应方差及0阶~2阶谱矩的统一简明封闭解。最后,通过算例及与虚拟激励法进行对比,证明本文方法的正确性和简明性;通过与未设置阻尼装置结构体系的动力响应对比,说明了阻尼装置对相邻结构具有良好的减震效果,但局部楼层的层间位移及层间剪力会有所增加。 相似文献
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研究了设置耗能阻尼器框架的地震作用振动方程求解及该结构的地震反应。框架结构设置耗能阻尼器后,振动方程的阻尼矩阵不再对振型具有正交性,本文对该振动方程给出了状态方程直接积分法,并与传统强制解耦法进行了比较分析,结果表明强制解耦法对结构第一阶振动反应求解偏差较小,而对于高阶振动反应差别较大,并且强制解耦法高估了阻尼器的减震效果。继而采用状态方程直接积分法对设置有粘滞阻尼器的框架结构进行了地震反应分析,探讨了阻尼器位置对框架结构地震反应的影响,结果表明设置有阻尼器的楼层减振效果明显,未设置阻尼器的楼层减振效果差别较大,甚至有可能出现楼层层间侧移增大的现象,由此提出耗能阻尼器应在结构中合理设置。 相似文献
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A closed-form solution of responses of SDOF structures with SPIS-Ⅱ dampers under seismic excitation modeled with the Clough-Pezien spectrum was proposed, and the shock absorption performance and influential factors of this system were studied based on the proposed method. Firstly, the motion equation for the SPIS-Ⅱ damper was established, and the unified expressions of frequency domain solutions of structural responses, such as the structural displacement and the inerter force, were obtained. Secondly, based on the rational expression decomposition and the residue theorem, the quadratic orthogonal equations of the frequency response eigenvalue function and the Clough-Pezien spectrum were obtained respectively, and in turn the quadratic orthogonal equation of the structural response power spectrum was deduced. Thirdly, the concise closed-form solutions of the 0~2nd-order spectral moments of the structural responses were acquired. The proposed method and the virtual excitation method were used to analyze a case respectively, which verifies the correctness of the proposed method. Finally, the proposed method was used to analyze the effects of the inerter parameters on the seismic performances of the structure. The research shows that, the proposed method gives closed-form solutions better than those given by the virtual excitation method in terms of computation efficiency and accuracy. The damping performance will improve with the increase of µm and µξ for a constant µω and the damping performance will reach the optimum for µω=1. © 2023 Editorial Office of Applied Mathematics and Mechanics. All rights reserved. 相似文献
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