2018
DOI: 10.1364/oe.26.032888
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Quantitative differential phase contrast (DPC) microscopy with computational aberration correction

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Cited by 44 publications
(23 citation statements)
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“…This provides us with great flexibility and allows phase reconstruction from measurements that are not fully characterized. In designing self-calibrating algorithms, the need for regularization (i.e., prior models for phase) is emphasized [17] since one simultaneously decouples the individual contributions of phase and aberrations to the measured images. However, typical regularization techniques are hand-crafted and require manual tuning of parameters even after the model is constructed.…”
Section: Introductionmentioning
confidence: 99%
“…This provides us with great flexibility and allows phase reconstruction from measurements that are not fully characterized. In designing self-calibrating algorithms, the need for regularization (i.e., prior models for phase) is emphasized [17] since one simultaneously decouples the individual contributions of phase and aberrations to the measured images. However, typical regularization techniques are hand-crafted and require manual tuning of parameters even after the model is constructed.…”
Section: Introductionmentioning
confidence: 99%
“…This generates a final image that shares properties with a large class of differential phase contrast illumination techniques [43], which capture and subtract two images under angled illumination. There are a large variety of differential phase contrast techniques that use more than two captured images [44][45][46][47], which are, as noted above, challenging to directly compare to this limited learned sensing network. Second, the PC Ring illumination scheme consists of using a ring of 20 LEDs within the dark-field channel to illuminate and capture one image, and a set of 8 LEDs within the bright field channel to illuminate and capture a second image, and subtracts the two images to create phase contrast.…”
Section: Experimental Results Thin Smearmentioning
confidence: 99%
“…We show that the unknown defocus distance can be blindly estimated by minimizing the FPM reconstruction residual with the linear search algorithm. This additional step is particularly important for accurate phase image recovery, as the embedded pupil recovery algorithm alone is less likely to converge to a global minimum 13 when the defocus distance is beyond the depth of focus (10 μm), at which the phase difference in the wavefront error can exceed 2 π . With the two-stage computational refocusing method, the cell images are successfully brought back to focus.…”
Section: Resultsmentioning
confidence: 99%