2019
DOI: 10.1364/boe.10.005755
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Signal averaging improves signal-to-noise in OCT images: But which approach works best, and when?

Abstract: The high acquisition speed of state-of-the-art optical coherence tomography (OCT) enables massive signal-to-noise ratio (SNR) improvements by signal averaging. Here, we investigate the performance of two commonly used approaches for OCT signal averaging. We present the theoretical SNR performance of (a) computing the average of OCT magnitude data and (b) averaging the complex phasors, and substantiate our findings with simulations and experimentally acquired OCT data. We show that the achieved SNR performance … Show more

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Cited by 56 publications
(27 citation statements)
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“…We note that for practical imaging of the human retina, value can sometimes be very small. It has been shown that the noise floor can bias measurement of when it is sufficiently small [28]. Empirically, we found this threshold for bias was near 10 dB.…”
Section: Quantifying Bd Improvementsupporting
confidence: 51%
See 1 more Smart Citation
“…We note that for practical imaging of the human retina, value can sometimes be very small. It has been shown that the noise floor can bias measurement of when it is sufficiently small [28]. Empirically, we found this threshold for bias was near 10 dB.…”
Section: Quantifying Bd Improvementsupporting
confidence: 51%
“…between 0 and 1). With a higher gain, it takes less reference power to saturate the camera, thereby reducing the contribution of RIN to the SD A-line [28]. Fig.…”
Section: Imaging Phantom Eyeballmentioning
confidence: 99%
“…As SNR used here refers to the ratio of pure signal (i.e. only signal without noise floor) and the standard deviation (SD) of the noise signal: SNR=ÎŒ12+ÎŒ222σ2, we denote it as SNR similar to our recent work [16]. The complex signals in both channels were then computed as Beckmann random noise distributions, that is, binormally distributed complex signals with identical SD σ along both the real axis and the imaginary axis, offset by the relative signal strengths ÎŒ 1,2 .…”
Section: Methodsmentioning
confidence: 99%
“…The numerical correction for the dispersion mismatch between the reference and sample arm is done with a fourth-order polynomial, whose coefficients are obtained from a reference measurement of a single reflector [28]. After processing, the A-scans belonging to the same scan line are complex averaged to improve the SNR [29]. For segmentation, the absolute value of the complex averaged scan lines is used directly.…”
Section: A Experimental Oct Setupmentioning
confidence: 99%