1992
DOI: 10.1007/bf00430939
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Bias in modal parameters due to aliasing in the time domain

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“…Modal frequencies ω i and damping ratios ζ i can be estimated from the obtained modal coordinates q i (t) (i = 1, …, r) by Fourier transform and logarithm decrement techniques, respectively, or using Hilbert transform (HT)-based SDOF analysis methods. [42] With the modal frequencies ω i , damping ratios ζ i , and full-field mode shapes φ i (x) (i = 1, …, r) estimated from the line of sight video measurements, the full-field modal model is established in the video domain where the full-field mode shapes (as many spatial points as the pixel number on the structure in the video frame) are in the pixel coordinate.…”
Section: Blind Mode Separation Of Principal Componentsmentioning
confidence: 99%
“…Modal frequencies ω i and damping ratios ζ i can be estimated from the obtained modal coordinates q i (t) (i = 1, …, r) by Fourier transform and logarithm decrement techniques, respectively, or using Hilbert transform (HT)-based SDOF analysis methods. [42] With the modal frequencies ω i , damping ratios ζ i , and full-field mode shapes φ i (x) (i = 1, …, r) estimated from the line of sight video measurements, the full-field modal model is established in the video domain where the full-field mode shapes (as many spatial points as the pixel number on the structure in the video frame) are in the pixel coordinate.…”
Section: Blind Mode Separation Of Principal Componentsmentioning
confidence: 99%