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VIBRATION CONTROL BY STRUCTURAL COUPLING IN ADJACENT STRUCTURES USING STOCHASTIC ANALYSIS

机译:使用随机分析的相邻结构中结构耦合的振动控制

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The structural coupling technique originated in the USA in the 70's, when Klein et al. [1] connected two adjacent structures through wire ropes to prevent pounding between them. This technique has been shown to be efficient not only to prevent the pounding phenomenon, but also to control the amplitude of vibration of coupled structures and to avoid possible severe structural damage caused by earthquakes or strong winds. The study of random vibrations arose from the need to assess the reliability structures that operate in a random environment. Stochastic dynamic analysis aims to evaluate the response of dynamic systems subject to stochastic inputs. One of the main premises of this analysis is to consider that the structure is known and deterministic, that is, its properties are not subject to random variations. The structure excitation is managed through probabilistic properties, generating the problem response as a function of variances. Thus, this paper aims to evaluate the difference between the deterministic and stochastic response in two adjacent structures, when using the structural coupling technique for vibration control. In addition, a parametric analysis is performed in order to verify the importance of the soil and filter parameters applied in the state matrix, in the stochastic analysis. Adjacent building models are used considering the shear frame structure behavior. The dampers that connect the structures are passive and their positions, quantities and mechanical properties are optimized by the particle swarm algorithm, in which the excitation in deterministic analysis is provided by the acceleration record of the 1940 El Centro earthquake. For stochastic excitation, a Gaussian stationary random process is used, in which it is applied through a filter, applied directly on the coupled system state matrix. The deterministic results of the uncoupled structures indicated the importance of choosing the base acceleration used as excitation in dynamic models. Reductions in vibration amplitude of up to 60% were observed. In the stochastic analysis, the reductions in floor vibration amplitude remained in the 50% range both structures. It has been seen that there are considerable differences when using deterministic analysis and stochastic analysis. However, the use of coupling structural control technique increases the system reliability.
机译:当Klein等人时,在70年代起源于美国的结构耦合技术。 [1]通过电线绳连接两个相邻的结构,以防止它们之间的冲击。该技术已被证明不仅有效地效率,不仅可以防止冲击现象,而且还可以控制耦合结构的振动的振幅,并避免由地震或强风引起的可能的严重结构损坏。随机振动的研究是从评估在随机环境中操作的可靠性结构的需要。随机动态分析旨在评估动态系统对随机输入的响应。该分析的主要处所之一是考虑该结构是已知的并且确定性,即其性质不受随机变化的影响。结构激励通过概率属性来管理,以差异的函数生成问题响应。因此,当使用结构耦合技术进行振动控制时,本文旨在评估两个相邻结构中的确定性和随机响应之间的差异。另外,执行参数分析以验证在随机分析中验证在状态矩阵中施加在状态矩阵中的土壤和滤波器参数的重要性。考虑剪切框架结构行为使用相邻的建筑模型。连接结构的阻尼器是被动的,并且通过粒子群算法优化了它们的位置,数量和机械性能,其中由1940年EL Centro地震的加速度记录提供了确定性分析中的激发。对于随机励磁,使用高斯固定式随机过程,其中通过滤波器施加它,直接施加在耦合系统状态矩阵上。非耦合结构的确定性结果表明了在动态模型中选择基础加速度的重要性。观察到振动幅度高达60%的减少。在随机分析中,楼层振动幅度的减小仍然在两个结构的50%范围内。已经看到使用确定性分析和随机分析时存在相当大的差异。然而,耦合结构控制技术的使用增加了系统可靠性。

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