2022
DOI: 10.1590/1806-9126-rbef-2022-0072
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The lock-in amplifier: what is it for? how to build one?

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Cited by 4 publications
(4 citation statements)
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“…For an integration time τ < 1 s, a drop-off appears due to the cut-off frequency of the lock-in amplifier low pass filter. The Allan deviation is trustworthy for an integration time τ that is at least five times greater than the lock-in amplifier time constant [ 16 ]. As shown in Figure 9 , for τ > 500 ms, the curves have the classical τ −1/2 slope indicating dominant white noise.…”
Section: Photoacoustic Sensingmentioning
confidence: 99%
“…For an integration time τ < 1 s, a drop-off appears due to the cut-off frequency of the lock-in amplifier low pass filter. The Allan deviation is trustworthy for an integration time τ that is at least five times greater than the lock-in amplifier time constant [ 16 ]. As shown in Figure 9 , for τ > 500 ms, the curves have the classical τ −1/2 slope indicating dominant white noise.…”
Section: Photoacoustic Sensingmentioning
confidence: 99%
“…Simultaneously, phase alignment technology is extensively employed in precision measurements [17,18] and can be categorized into two structures. One approach [19][20][21] employs a dual-channel method for phase alignment, where a pair of orthogonal reference signals is multiplied by the input signal to calculate the current phase difference and ultimately achieve phase alignment.…”
Section: Introductionmentioning
confidence: 99%
“…First, it is necessary to introduce the basic working mechanism of a lock-in amplifier (LIA). (58) The LIA can be seen not only as a scientific instrument but a signal manipulation principle. The idea behind it is to introduce a modulation in the signal G(t) with frequency f r , or to make use of a natural modulation frequency of the system.…”
Section: Lock-in Analysis Of Ta Signalmentioning
confidence: 99%
“…In this manner, frequencies that only contain noise are eliminated, and usually it is possible to extract high-quality data even from noisy signals. (58) The way this is possible can be explained by considering the Fourier series expansion of a periodic function G(t) as a sum of oscillating terms of frequency f r :…”
Section: Lock-in Analysis Of Ta Signalmentioning
confidence: 99%