Wide bandwidth pythagorean rectifier

G. Scandurra, G. Cannatà, C. Ciofi
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Abstract

It has recently been proposed by a few authors that the trigonometric Pythagorean identity can be used for the implementation of precision full-wave rectifiers for sinusoidal signals with advantages with respect to diode-based rectifiers for amplitudes in the hundreds of mV range. The approaches proposed so far require a 90° phase shifter and this results in the obvious limitation that the input signal frequency must be known prior to amplitude measurement. In this study, the authors propose a new precision full-wave rectifier, capable of overcoming this limitation. Starting from the sinusoidal input, a squared co-sinusoidal signal is obtained in a wide frequency range by multiplying the output signals of an integrator and of a differentiator. The signal thus obtained is added to the input signal squared, and a square root extractor is employed for obtaining a DC signal proportional to the amplitude of the input signal. A prototype capable of operating within a two decades frequency range across 3200 Hz has been realised and tested with an accuracy better than 2% and a residual ripple of less than 0.3% for input amplitudes larger than 100 mV. A configuration capable of operating in the MHz frequency range is also proposed.
宽带宽毕达哥拉斯整流器
最近,一些作者提出,三角毕达哥拉斯恒等式可用于实现正弦信号的精确全波整流器,相对于基于二极管的整流器,其振幅在数百mV范围内。迄今为止提出的方法需要一个90°移相器,这导致了输入信号频率必须在幅度测量之前已知的明显限制。在这项研究中,作者提出了一种新的高精度全波整流器,能够克服这一限制。从正弦输入开始,通过将积分器和微分器的输出信号相乘,在宽频率范围内得到平方余正弦信号。将由此获得的信号加到输入信号的平方中,并使用平方根提取器来获得与输入信号的幅度成比例的直流信号。已经实现了一个能够在3200赫兹的二十年频率范围内工作的原型,并对其进行了测试,其精度优于2%,输入幅度大于100 mV的残余纹波小于0.3%。还提出了一种能够在MHz频率范围内工作的配置。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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