151. Instrumentation circuitry using RMS-to-DC converters
- Author
-
Jim Williams
- Subjects
Root mean square ,Sine wave ,business.industry ,Low-pass filter ,Bandwidth (signal processing) ,Electrical engineering ,Electronic engineering ,Linearity ,Waveform ,Converters ,business ,Electronic circuit ,Mathematics - Abstract
It is widely acknowledged that the RMS (root mean square) measurement of waveforms furnishes the most accurate amplitude information. Rectify-and-average schemes, usually calibrated to a sine wave, are only accurate for one waveshape. Departures from this waveshape result in pronounced errors. Although accurate, RMS conversion often entails limited bandwidth, restricted range, complexity, and dynamic and static errors difficult to characterize. Recent developments address these issues while simultaneously improving accuracy. Monolithic RMS-to-DC converters use an implicit computation to calculate the RMS value of an input signal. The input to the lowpass filter (LPF) is the calculation from the multiplier/divider: ( V IN ) 2 / V OUT . The LPF takes the average of this to create the output. Unlike the prior generation RMS-to-DC converters, the LTC1966/LTC1967/LTC1968 computation does not use log/antilog circuits, which all have the same problems, and more, of log/antilogmultipliers/dividers, i.e., linearity is poor, the bandwidth changes with the signal amplitude and the gain drifts with temperature. LTC1966/LTC1967/LTC1968 uses a completely new topology for RMS-to-DC conversion, in which a DS modulator acts as the divider, and a simple polarity switch is used as the multiplier.
- Published
- 2011
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