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Von Mises/Tikhonov-based distributions for systems with differential phase measurement

机译:基于Von Mises / Tikhonov的分布,用于具有差分相位测量的系统

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The von Mises/Tikhonov probability density function (pdf) is examined to use as an approximation for the differential phase in presence of Gaussian noise in systems with differential phase measurement (DPM). It is shown that this approximation is the best fit for the phase difference between two vectors with equal signal-to-noise ratios (SNRs). The strategy is proposed to derive the approximate pdf for the case of infinite SNR in one of the vectors. Two approximating pdfs are derived for the differential phase diversity with different and equal SNRs. An application is given for the error probability in passive wireless remote SAW sensing with DPM. (c) 2004 Elsevier B.V. All rights reserved.
机译:在具有差分相位测量(DPM)的系统中,检查了von Mises / Tikhonov概率密度函数(pdf),以作为存在高斯噪声时差分相位的近似值。结果表明,这种近似最适合两个具有相等信噪比(SNR)的向量之间的相位差。提出该策略以针对矢量之一中无限信噪比的情况得出近似pdf。对于具有不同SNR且相等SNR的差分相位分集,得出了两个近似pdf。给出了一种应用DPM的无源无线远程声表面波传感中的误差概率应用。 (c)2004 Elsevier B.V.保留所有权利。

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