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Wavelet-Galerkin analysis to study the coupled dynamic response of a tall building against transient wind loads

机译:小波-Galerkin分析研究高层建筑对瞬态风荷载的耦合动力响应

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The wavelet-Galerkin analysis approach is explored for the solution of the stochastic structural dynamic response of a tall building under transient nonstationary winds. The approach is obtained by combining the Galerkin expansion method with basis-functions selected from discrete orthonormal wavelets (namely, the compactly supported Daubechies wavelets). The expansion transforms the stochastic dynamic problem of the tall building, subjected to time-dependent turbulent-induced forces and motion-induced forces, into a system of random algebraic equations in the domain of the wavelet coefficients. A reduced-order model of a benchmark tall building is employed as a numerical example. Nonstationary wind time histories, simulating the loading of a downburst, are artificially generated at discrete points along the vertical axis of the building by using the notions of evolutionary power spectral density of the turbulence and time-dependent amplitude modulation function. Important aspects such as the treatment of boundary conditions are examined. The paper also aims at investigating the influence of the order of the wavelets and the wavelet resolution on the numerical accuracy of the building response. Even though the primary purpose of the study is to examine the feasibility of the proposed analysis method for studying the transient stochastic response of the tall building, a "frozen" thunderstorm downburst model (a first approximation of a slowly-varying time-dependent wind velocity profile with constant wind direction and negligible thunderstorm translation velocity) is also employed. Two time-independent synoptic wind velocity profiles (power-law models) and one non-synoptic downburst wind velocity profile ("Vicroy's model") are considered. (C) 2015 Elsevier Ltd. All rights reserved.
机译:探索了小波-Galerkin分析方法来求解高层建筑在瞬态非平稳风作用下的随机结构动力响应。该方法是通过将Galerkin展开法与从离散正交小波(即紧支撑的Daubechies小波)中选择的基函数相结合而获得的。扩展将高层建筑的随机动力学问题(受时间相关的湍流引起的力和运动引起的力)转化为小波系数域内的随机代数方程组。基准高层建筑的降阶模型被用作数值示例。通过使用湍流的演化功率谱密度和随时间变化的幅度调制功能,在建筑物的垂直轴上的离散点上人工生成了模拟平稳爆发的非平稳风时历史。研究了重要方面,例如边界条件的处理。本文还旨在研究小波阶数和小波分辨率对建筑物响应数值精度的影响。尽管该研究的主要目的是检验所提出的分析方法用于研究高层建筑物的瞬态随机响应的可行性,但“冻结”的雷暴暴发模型(随时间变化的随时间变化的风速的第一近似值)还采用了风向恒定且雷暴平移速度可忽略不计的风廓线。考虑了两个与时间无关的天气风速廓线(幂律模型)和一个非天气天气的下突风速廓线(“ Vicroy模型”)。 (C)2015 Elsevier Ltd.保留所有权利。

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