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The LTYM Rochester Executive Director Erin Julian and Storyteller/Writer Melanie Funchess discussed the evening Thursday during News 8 at Noon. "We will be live at Hochstein," said Julian. "We have 13 Storytellers who auditioned back in March of 2020 who will finally be taking the stage to share their stories of motherhood.
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FRF性质. 频响函数FRF具有以下性质：. 1) 频响函数定义为输入位置单位激励力引起的输出位置的响应。. 2) 频响函数是系统的固有特性，与系统本身有关，与激励、响应等外界因素没有关系。. 3) 频响函数具有互易性，即Hij=Hji，也就是说，'j'点单位激励力在'i.
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A frequency response function (FRF) is a transfer function, expressed in the frequency-domain. Frequency response functions are complex functions, with real and imaginary components. They may also be represented in terms of magnitude and phase. A frequency response function can be formed from either measured data or analytical functions.
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A Frequency Response Function (or FRF), in experimental modal analysis is shown in Figure 1: is a frequency based measurement function. used to identify the resonant frequencies, damping and mode shapes of a physical structure. sometimes referred to a "transfer function" between the input and output.
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The FRF H ij can be estimated using the various classical estimators such as:. H 1 = Gxy/Gxx . or H 2 = Gyy/Gyx. where Gxx and Gyy are the auto spectra of input and output respectively, Gxy is the cross-spectrum between input and output, and Gyx is the cross-spectrum between output and input (i.e., the complex conjugate of Gxy).
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This tutorial demonstrates the capability of frequency response optimization using OptiStruct. Initially, an existing finite element (FE) model of a flat plate is retrieved and modal frequency response analysis is performed to derive the peak magnitude. A dynamic response optimization is then performed on the same plate to obtain a new design.
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The frequency response function (FRF) is a fundamental property of a linear time-invariant system that describes the system's frequency-dependent behavior. Accurately measuring the FRF of multivariable lightly damped systems in a time-efficient manner is difficult due to spectral leakage and long-lasting transient phenomena. In the past, local rational modeling techniques have been introduced.
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• The FRF can be used to find the steady-state response of a system to a sinusoidal input since, if e(t) y(t) G(s) and e(t) = sin2t, |G(2j)| = 0.3, G(2j) = −80 , then the steady-state output is y(t) = 0.3sin(2t − 80 ) ⇒ The FRF clearly shows the magnitude (and phase) of the re sponse of a system to sinusoidal input
