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Improved Determination of Q-Factor and Resonant Frequency by a Quadratic Curve-Fitting Method

机译:二次曲线拟合法改进Q因子和共振频率的测定

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摘要

The Q-factor and peak frequency of resonant phenomena give useful information about the propagation and storage of energy in an electronic system and therefore its electromagnetic compatibility performance. However, the calculation of Q by linear interpolation of a discrete frequency response to obtain the half-power bandwidth can give inaccurate results, particularly if the data are noisy or the frequency resolution is low. We describe a more accurate method that makes use of the Lorentzian shape of the resonant peaks and involves fitting a second-order polynomial to the reciprocal power plotted against angular frequency. We demonstrate that this new method requires less than one quarter the number of frequency points as the linear method to give comparable accuracy in Q. The new method also gives comparable accuracy for signal-to-noise ratios that are approximately 8 dB greater. It is also more accurate for determination of peak frequency. Examples are given both from measured frequency responses and from simulated data obtained by the transmission line matrix method.
机译:共振现象的Q因子和峰值频率可提供有关电子系统中能量的传播和存储及其电磁兼容性性能的有用信息。但是,通过线性插值离散频率响应以获得半功率带宽来计算Q可能会得出不准确的结果,尤其是在数据嘈杂或频率分辨率低的情况下。我们描述了一种更精确的方法,该方法利用了共振峰的洛伦兹形状,并且涉及对角频率绘制的倒数功率拟合二阶多项式。我们证明,这种新方法所需的频率点数少于线性方法的四分之一,以使Q值具有可比的精度。对于信噪比大约高8 dB的情况,该新方法也具有可比的精度。它对于确定峰值频率也更加准确。从测得的频率响应和通过传输线矩阵法获得的模拟数据都给出了示例。

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