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Gaussian-filtered Horizontal Motion (GHM) plots of non-synchronous ambient microtremors for the identification of flexural and torsional modes of a building

  1. 1.
    0496667 - ÚSMH 2019 RIV NL eng J - Journal Article
    Dal Moro, Giancarlo - Weber, T.M. - Keller, L.
    Gaussian-filtered Horizontal Motion (GHM) plots of non-synchronous ambient microtremors for the identification of flexural and torsional modes of a building.
    Soil dynamics and earthquake engineering. Roč. 112, SEP (2018), s. 243-255. ISSN 0267-7261. E-ISSN 1879-341X
    Institutional support: RVO:67985891
    Keywords : Dynamic load * Single-sensor in situ vibration measurements * Structural assessment * Gaussian-filtered Horizontal Motion (GHM) * Torsional and flexural modes * Finite-Element Modeling (FEM)
    OECD category: Civil engineering
    Impact factor: 2.578, year: 2018
    https://www.sciencedirect.com/science/article/pii/S0267726117310527?via%3Dihub

    It is often assumed that, in order to identify flexural and torsional vibration modes of a building, it is necessary to record synchronous data from a series of sensors deployed at different points. In the present paper, we present a simple and straightforward methodology to unambiguously identify flexural and torsional modes through the analysis of non synchronous data collected by a single sensor placed in succession at different points of the structure. This is accomplished by recording few minutes of ambient microtremor data by means of a 3-component geophone placed at different points of the same floor. Amplitude spectra are computed for determining the vibration frequencies. Successively, in order to identify the type of motion, we apply a series of narrow Gaussian filters centered at the previously-identified frequencies. By plotting the horizontal motion for each considered point, we are then able to simply and unambiguously determine whether the motion of a given frequency refers to a flexural or torsional mode. If, for a given frequency, the motion at two (or more) points has the same direction and similar amplitude, that frequency represents a flexural mode, while in case the directions and the amplitude are different, elementary considerations indicate that this is predominantly torsional. The methodology is first introduced by considering a case study where synchronous microtremor data are also recorded. In a second case study, the method is applied to non-synchronous microtremor data collected at a 25 storey building and results are compared with the numerical simulations performed by means of the Finite Element Method (FEM).

    Permanent Link: http://hdl.handle.net/11104/0289333

     
     
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