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Non-stationary response of structures excited by random seismic processes with time variable frequency content

机译:时变频率含量的随机地震过程激发的结构的非平稳响应

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摘要

Seismic random processes are characterized by high non-stationarity and, in most cases, by a marked variability of frequency content. The hypothesis modeling seismic signal as a simple product of a stationary signal and a deterministic modulation function, consequently, is hardly ever applicable. Several mathematical models aimed at expressing the recorded process by means of a system of stationary random processes and deterministic amplitude and frequency modulations are proposed. Models oriented into the frequency domain with subsequent response analysis based on integral spectral resolution and models oriented into the time domain based on the multicomponent resolution are investigated. The resolution into individual components (non-stationary signals) is carried out by three methods. The resolution into intrinsic mode functions seems to possess the best characteristics and yields results almost not differing from the results obtained by stochastic simulation. An example of the seismic response of an existing bridge obtained by two older models and three variants of multicomponent resolution is given.
机译:地震随机过程的特点是非平稳性高,在大多数情况下,其频率成分具有明显的可变性。因此,将地震信号建模为平稳信号和确定性调制函数的简单乘积的假设几乎永远无法应用。提出了几种数学模型,旨在通过平稳的随机过程和确定性的幅度和频率调制系统来表示记录的过程。研究了基于积分频谱分辨率的面向频域的模型以及后续响应分析,以及基于多分量分辨率的面向时域的模型。通过三种方法将其分解为单个分量(非平稳信号)。解析为固有模式函数似乎具有最佳特性,并且产生的结果几乎与通过随机模拟获得的结果没有什么不同。给出了由两个较旧的模型和三种多分量分辨率变体获得的现有桥梁的地震响应的示例。

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