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Toward High-Resolution Mechanical Spectroscopy HRMS. Resonant Frequency - Young's Modulus

机译:朝向高分辨率机械光谱学HRMS。谐振频率 - 杨氏模量

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In this paper, we compare the values of the resonant frequency f_0 computed according to the OMI algorithm, DFT, and interpolated DFT methods for a set of 100 free decaying oscillations. It is unequivocally demonstrated that the performance of the different methods can be listed in the following order: (1) OMI, (2) YM, (3) YM_C, (4) Agre?, and finally (5) the well known Yoshida method, Y. For very short signals the order of the best methods is different: (1) OMI, (2) YM_C. It is pointed out that the DFT methods, including the Yoshida method, are discouraged for analysis of signals that are too short. This effect is explained in terms of spectral leakage. By contrast, short free decaying signals can be successfully analyzed with the OMI and the YM_C method. We conclude that the use of the OMI and the YM, i.e. the interpolated DFT method, can substantially increase the resolution of low-frequency resonant mechanical spectrometers (the decrease in dispersion of f_0~2 experimental points and the minimization of relative errors can be readily obtained.) For this reason a much more precise estimation of the logarithmic decrement is also simultaneously feasible.
机译:在本文中,我们将根据OMI算法,DFT和内插DFT方法的谐振频率f_0的值进行比较,用于一组100个自由衰减振荡。它明确证明了不同方法的性能可以按以下顺序列出:(1)OMI,(2)YM,(3)YM_C,(4)符合符号?,最后(5)众所周知的Yoshida方法,Y.对于非常短的信号,最佳方法的顺序不同:(1)OMI,(2)YM_C。指出,DFT方法包括Yoshida方法,不鼓励分析太短的信号。在光谱泄漏方面解释了这种效果。相比之下,可以用OMI和YM_C方法成功分析短的自由衰减信号。我们得出结论,使用OMI和YM,即内插DFT方法,可以基本上增加低频谐振机械光谱仪的分辨率(F_0〜2实验点的分散的降低,并且可以容易地对相对误差的最小化最小化获得。)由于这个原因,对数减量的更精确估计也是同时可行的。

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