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An exponential model for fast simulation of multivariate non-Gaussian processes with application to structural wind engineering

机译:快速模拟多元非高斯过程的指数模型及其在结构风工程中的应用

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摘要

In order to generate the non-Gaussian loading excitations for time-domain analysis of structural response, an exponential function is used to express the relation between the non-Gaussian process and its underlying Gaussian process. Then, a set of nonlinear equations is derived to determine the coefficients of the exponential function. Based on the property of the joint density of a bivariate Gaussian vector, the relation between correlation functions is obtained. Also, the probability density function for the non-Gaussian process is provided. Therefore the exponential model is established. Further, an algorithm based on the exponential model is proposed for fast simulation of multivariate non-Gaussian processes. A numerical example, wind pressure field simulation of a large-span roof structure, indicates that non-Gaussian wind pressure time histories are generated quickly using the proposed algorithm. Moreover, the correlation functions, the power spectra, the cumulative distribution functions, and the probability histograms of the generated samples coincide well with the corresponding target curves. Hence the proposed algorithm is efficient and accurate.
机译:为了生成用于结构响应的时域分析的非高斯载荷激励,使用指数函数来表达非高斯过程及其基础高斯过程之间的关系。然后,导出一组非线性方程以确定指数函数的系数。基于二元高斯向量的联合密度的性质,获得相关函数之间的关系。此外,提供了非高斯过程的概率密度函数。因此建立了指数模型。此外,提出了一种基于指数模型的算法,用于快速仿真多元非高斯过程。数值示例,大跨度屋顶结构的风压场模拟表明,使用所提出的算法可以快速生成非高斯风压时间历史。此外,生成的样本的相关函数,功率谱,累积分布函数和概率直方图与相应的目标曲线很好地吻合。因此,所提出的算法是有效且准确的。

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