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Simulation and Control of Floor Motions in Structures

机译:结构中地板运动的仿真与控制

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Floor motions in structures are substantially different than the ground motions exciting their foundations. Vibration amplifications of ground motions occur differently in the vertical and horizontal directions in these floors. Excessive motions influence adversely most of building contents and non-structural systems suspended on those floors. Shake table testing allows reproducing true effects of earthquake motions that can challenge a complex specimen, but their reproduction is usually imperfect because of the dynamics of the control system, the shake table controllers and the specimen dynamics, even when basic closed-loop control is used. This paper presents the analytical development and the experimental verification of an 'open-loop' feed-forward iterative procedure for simulation of desired "floor motions" at any specific location of a test structure. As the first step, a well-known global feedforward procedure using transfer functions is reformulated for uni-axial systems. Subsequently, the same concept is extended to multi-directional systems using a newly developed 6×6 transfer function matrix. The compensation procedure was implemented and experimentally demonstrated, assuming uncoupled system in each axis of a 20ft×20ft×10ft test frame mounted on a shake table at the Structural Engineering and Earthquake Simulation Laboratory at the University at Buffalo. The procedure developed for a coupled system using the transfer function matrix is verified analytically. The developed 'open-loop' compensation procedure is limited to linear systems and is affected by the uncertainty and nonlinearity of the systems. Challenges of shake table-structure control observed in this study are also addressed.
机译:结构中的地板运动与令人兴奋的基础的地面运动不同。地板中的地面运动的振动放大在这些地板中的垂直方向上发生不同。过度的动作影响大多数建筑内容和非结构系统悬浮在那些地板上。摇动表测试允许再现可能挑战复杂标本的地震运动的真实效果,但由于控制系统的动态,抖动台控制器和样本动态的动态,它们的再现通常是不完美的,即使使用基本的闭环控制。本文介绍了在测试结构的任何特定位置处模拟所需“地板动作”的“开环”前迭代程序的分析开发和实验验证。作为第一步,使用传递函数的众所周知的全局前馈过程用于单轴系统。随后,使用新开发的6×6传递函数矩阵扩展到相同的概念到多向系统。赔偿程序是实施和实验证明,假设在布法罗大学的结构工程和地震仿真实验室安装在摇动台上的20FT×20FT×10FT测试框架中的每个轴的未耦合系统。使用传递函数矩阵为耦合系统开发的程序进行了分析验证。开发的“开环”补偿程序仅限于线性系统,受系统的不确定性和非线性的影响。还解决了本研究中观察到的摇动台结构控制的挑战。

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