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Phase Response of Fine Frequency Grid Reconstruction of Sampling Oscilloscopes Based on the NTN Calibration

机译:基于NTN校准的采样示波器精细频率网格重构的相位响应

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This study describes an algorithm for determining the fine phase response of equivalent sampling oscilloscopes of a linear time-invariant response function from its magnitude. The Nose-to-Nose (NTN) calibration method can give the phase response of the equivalent sampling oscilloscopes, but the phase resolution can only achieve 250 MHz because the limit of the technology. In this study the fine phase response has been reconstructed. Although the truncation of the Kramers-Kronig transform using three basic functions may approximate gives rise to large errors in estimated phase, these errors may be approximated by using three basic functions. This result rests on data obtained by an NTN technique in combination with a swept-sine calibration procedure. The NTN technique yields magnitude and phase information over a broad bandwidth, yet has low frequency resolution. The swept-sine procedure returns only the magnitude of the oscilloscope response function, yet can be made at any frequency at which fundamental microwave power standards are available. As an example, we get the fine phase response of equivalent sampling oscilloscopes Agilent 86100 C from dc to 40 GHz; its frequency resolution achieves 1 MHz. In the process of this analysis, we observe that the true oscilloscope response function as measured by the NTN calibration is indistinguishable from the reconstructed phase response over a very large bandwidth. At last we analyze the phase uncertainty of the phase response, and the uncertainty analysis process is provided. The results show that the algorithm can be used to get the fine phase response of the equivalent sampling oscilloscopes.
机译:这项研究描述了一种算法,用于根据其幅度确定线性时不变响应函数的等效采样示波器的精细相位响应。鼻子到鼻子(NTN)校准方法可以提供等效采样示波器的相位响应,但是由于技术的限制,相位分辨率只能达到250 MHz。在这项研究中,精细相位响应已被重建。尽管使用三个基本函数的Kramers-Kronig变换的截断可能会引起估计相位的大误差,但是可以使用三个基本函数来近似这些误差。此结果取决于通过NTN技术结合正弦扫频校准程序获得的数据。 NTN技术可在较宽的带宽上产生幅度和相位信息,但具有较低的频率分辨率。正弦扫频过程仅返回示波器响应函数的幅度,但可以在可获得基本微波功率标准的任何频率下进行。作为示例,我们得到了等效采样示波器Agilent 86100 C从直流到40 GHz的精细相位响应。它的频率分辨率达到1 MHz。在此分析过程中,我们观察到通过NTN校准测量的真实示波器响应函数与重构的相位响应在很大的带宽上是无法区分的。最后,分析了相位响应的相位不确定性,并提供了不确定性分析过程。结果表明,该算法可用于获得等效采样示波器的精细相位响应。

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